ࡱ> TT SSSSSSSTTTTTTTTT T T T T TTTTTTTTTTTTTTTTTTT T!T"T#T$T%T&T'T(T)T*T+T,T-T.T/T0T1T2T3T4T5T6T7T8T9T:T;TT?T@TATBTCTDTETFTGTHTITJTKTLTMTNTOTPTQTRTSTTTUTVTWTXTYTZT[T\T]T^T_T`TaTbTcTdTeTfTU 8-bjbjnn vaaXX t t ------8L- h7<- <RV.VVJWP .~$ *) Xh j j j j j j $ C V -=-  B P =- =- t t VJWįs 7 7 7 =- t  V-JWh 7 =- h 7 7 ^u )~z{ JWX?1 ~w <T  0 w  e4 n xz{ z{ b -{ x+ L+ 67 , ,0, + + + 6 + + + =- =- =- =- + + + + + + + + + B ::  s MC LC  TOC \o "1-3" \h \z \u  HYPERLINK \l "_Toc340212727" LI GII THIU  PAGEREF _Toc340212727 \h 1  HYPERLINK \l "_Toc340212728" MC LC  PAGEREF _Toc340212728 \h 2  HYPERLINK \l "_Toc340212729" I. V TR, NGH(A, VAI TR CA M UN:  PAGEREF _Toc340212729 \h 4  HYPERLINK \l "_Toc340212730" II. MC TIU CA M UN:  PAGEREF _Toc340212730 \h 4  HYPERLINK \l "_Toc340212731" III. NI DUNG CA M UN:  PAGEREF _Toc340212731 \h 4  HYPERLINK \l "_Toc340212732" BI 1: U PHN  VN NNG  PAGEREF _Toc340212732 \h 9  HYPERLINK \l "_Toc340212733" 1. Cng dng, cu to ca u phn  vn nng.  PAGEREF _Toc340212733 \h 9  HYPERLINK \l "_Toc340212734" 1.1 Cng dng:  PAGEREF _Toc340212734 \h 9  HYPERLINK \l "_Toc340212735" 1.2 cu to ca u phn  vn nng:  PAGEREF _Toc340212735 \h 9  HYPERLINK \l "_Toc340212736" 2. S  ng u phn  vn nng  PAGEREF _Toc340212736 \h 11  HYPERLINK \l "_Toc340212737" 3. Phn  n gin :  PAGEREF _Toc340212737 \h 11  HYPERLINK \l "_Toc340212738" 4. Phn  vi sai  PAGEREF _Toc340212738 \h 12  HYPERLINK \l "_Toc340212739" 4.1.Tnh ton bnh rng thay th.  PAGEREF _Toc340212739 \h 12  HYPERLINK \l "_Toc340212740" 4.2. S  lp bnh rng thay th.  PAGEREF _Toc340212740 \h 13  HYPERLINK \l "_Toc340212741" 5. G, lp iu chnh u phn  trn my phay  PAGEREF _Toc340212741 \h 13  HYPERLINK \l "_Toc340212742" 5.1.G lp u phn  trn my phay.  PAGEREF _Toc340212742 \h 13  HYPERLINK \l "_Toc340212743" 5.2.iu chnh u phn .  PAGEREF _Toc340212743 \h 14  HYPERLINK \l "_Toc340212744" 5.3.Lp bnh rng thay th.  PAGEREF _Toc340212744 \h 14  HYPERLINK \l "_Toc340212745" BI 2: PHAY CHI TIT A GIC  PAGEREF _Toc340212745 \h 16  HYPERLINK \l "_Toc340212746" 1. Cc thng s c bn ca b mt a gic.  PAGEREF _Toc340212746 \h 16  HYPERLINK \l "_Toc340212747" 2. Yu cu k thut khi phay a gic  PAGEREF _Toc340212747 \h 17  HYPERLINK \l "_Toc340212748" 3. Phng php gia cng  PAGEREF _Toc340212748 \h 17  HYPERLINK \l "_Toc340212749" 3.1.G lp iu chnh u phn  trn my phay.  PAGEREF _Toc340212749 \h 17  HYPERLINK \l "_Toc340212750" 3.1.1.G lp, iu chnh u phn  trc tip  PAGEREF _Toc340212750 \h 17  HYPERLINK \l "_Toc340212751" 3.1.2.G lp, iu chnh u phn  gin tip.  PAGEREF _Toc340212751 \h 18  HYPERLINK \l "_Toc340212752" 3.2. G lp, iu chnh phi.  PAGEREF _Toc340212752 \h 18  HYPERLINK \l "_Toc340212753" 3.2.1.G lp, iu chnh phi trn u phn  trc tip.  PAGEREF _Toc340212753 \h 18  HYPERLINK \l "_Toc340212754" 3.2.2.G lp, iu chnh phi trn u phn  gin tip.  PAGEREF _Toc340212754 \h 19  HYPERLINK \l "_Toc340212755" 3.3. G lp, iu chnh dao.  PAGEREF _Toc340212755 \h 19  HYPERLINK \l "_Toc340212756" 3.3.1.G lp, iu chnh dao phay tr.  PAGEREF _Toc340212756 \h 19  HYPERLINK \l "_Toc340212757" 3.3.2.G lp iu chnh dao phay mt u  PAGEREF _Toc340212757 \h 19  HYPERLINK \l "_Toc340212758" 3.4. iu chnh my.  PAGEREF _Toc340212758 \h 19  HYPERLINK \l "_Toc340212759" 3.4.1 iu chnh my bng tay.  PAGEREF _Toc340212759 \h 19  HYPERLINK \l "_Toc340212760" 3.4.2 iu chnh my t ng.  PAGEREF _Toc340212760 \h 19  HYPERLINK \l "_Toc340212761" 3.5. Ct th v o.  PAGEREF _Toc340212761 \h 20  HYPERLINK \l "_Toc340212762" 3.6. Tin hnh gia cng.  PAGEREF _Toc340212762 \h 20  HYPERLINK \l "_Toc340212763" 3.6.1.Phay a gic bng dao phay mt u .  PAGEREF _Toc340212763 \h 20  HYPERLINK \l "_Toc340212764" 3.6.2. Phay a gic bng dao phay tr.  PAGEREF _Toc340212764 \h 21  HYPERLINK \l "_Toc340212765" 4. Dng sai hng, nguyn nhn v bin php  phng  PAGEREF _Toc340212765 \h 21  HYPERLINK \l "_Toc340212766" 5. Kim tra sn phm.  PAGEREF _Toc340212766 \h 21  HYPERLINK \l "_Toc340212767" 6. V sinh cng nghip  PAGEREF _Toc340212767 \h 21  HYPERLINK \l "_Toc340212768" IV. IU KIN THC HIN M UN:  PAGEREF _Toc340212768 \h 21  HYPERLINK \l "_Toc340212769" V. PHUNG PHP V NI DUNG NH GI:  PAGEREF _Toc340212769 \h 22  HYPERLINK \l "_Toc340212770" VI. HNG DN THC HIN M UN:  PAGEREF _Toc340212770 \h 23  BI 1: U PHN  VN NNG Gii thiu: u phn  vn nng l ph tng kh quan trng ca cc loi my phay vn nng ,n c th m rng kh nng cng ngh ca my phay ln rt nhiu. Mc tiu: - Trnh by c cng dng, cu to ca u phn  vn nng. - V c s  ng ca u phn  vn nng. - Phn  c nhng phn chia n gin. - Tnh v lp c b bnh rng thay th khi phn  vi sai v phay rnh xon. - Lp v iu chnh c u phn  trn my phay. Ni dung: 1. Cng dng, cu to ca u phn  vn nng. 1.1 Cng dng:  chia vn nng c s dng trong cc trng hp sau: G phay cc chi tit nhiu b mt,phay rnh thng trn cc b mt tr(trc then v trc then hoa) hoc on thng cn chia thnh cc phn bt k u hoc khng u nh: thanh rng, dao phay, dao doa, khc thc, khc vch trn cc vng du xch ... G phay bnh rng cn,bnh rng tr rng thng,phay rnh trn mt u dng tr- ly hp vu, rnh xon, rnh xoy,ng xon c ... 1.2 cu to ca u phn  vn nng: Bao gm trc chnh (3) , trc ph (4) (Hnh v)  m rng kh nng chia trn  chia v kh nng cng ngh ca my phay. Trc chnh  chia vn nng c th xoay nghing so vi v tr nm ngang ln pha trn gc t 00 - 1000 v xung pha di gc t 00 - 100 (H) l chiu cao t tm trc chnh  chia n mt bn my khi trc chnh  chia  v tr nm ngang, (H) l thng s c bn ch kch c  chia. Thng c cc c: H= 100( 135 ( 160( 200...(Hnh5)  (1)- Tay quay (M): Trn tay quay c nm xoay 14  rt hoc cm cht nh v C vo cc vng l trn )a chia gin tip 9. (2)- V  chia  , g cc chi tit b phn ca  chia. Di y v c hai cht nh v  nh v  chia trn rnh T bn my. (3)- Trc chnh lp trong thn 6, thn 6 c th xoay trong v 2  nghing trc chnh 3 ln trn hoc xung di so vi v tr nm ngang phn trc chnh nm trong thn 6 c lp c nh bnh rng vt vi s rng Zt = 40 n khp vi trc vt c s u rng Kt = 1. Pha trc trc chnh c l cn moc  lp u nhn 13 mang tm gt tc 12. Pha ngoi c ren  lp mm cp ba chu v )a chia trc tip 11. Pha sau trc chnh cing c l cn moc  lp trc g bnh rng khi chia vi sai. (4)- Trc ph  lp bnh rng thay th khi chia vi sai, phay rnh xon. (5)- Hai ai c v vt hm thn 6 vi v 2. (6)- Thn  chia, pha trong rng  lp trc chnh 3 v c cu gim tc trc vt - bnh vt. (7)- Vt hm trc chnh sau khi chia. (8)- Tay gt iu chnh bc lch tm pha trong thn 6 cho trc vt n khp hoc tch khi bnh vt. (9)- )a chia gin tip. (10)- Ming c  xc nh gc quay ca )a chia trc tip (11) khi chia (nu )a chia 11 khng khc vch chia   cnh, m c x rnh hoc khoan mt vng l th chi tit 10 l tay gt iu chnh cht nh v C cm vo hoc rt ra khi rnh, l trn )a chia 11). 2. S  ng u phn  vn nng Chuyn ng trc tip: iu chnh bc lch tm cho trc vt tch khi bnh rng vt, quay trc tip trc chnh  thc hin chia bng )a chia trc tip 11 (lc ny quay tay quay M, trc chnh khng quay). Chuyn ng gin tip: Gt tay quat 8 iu chnh bc lch tm cho trc vt n khp bnh rng vt, lc ny  trc chnh quay c phi quay tay quay M, chuyn ng s truyn n trc chnh theo s  nh hnh 6.  Hnh 6: S  chuyn ng gin tip  chia vn nng. 3. Phn  n gin : Ta cn chia u cc on trn phi ra Z phn,mi ln chia trc chnh  chia mang phi phi quay i  EMBED Equation.3  vng. Vi s c tnh  chia l N, th s vng quay (n) m tay quay M  chia phi quay i trong mi ln chia c tnh theo cng thc: n =  EMBED Equation.3   Trn hai mt ca a chia gin tip c khoan nhiu vng l ng tm vi s l khc nhau, khong cch gia cc l trn tng vng l u nhau. Mt trc a chia c compa c vi hai cng A, B c th m ra, khp vo. 4. Phn  vi sai 4.1.Tnh ton bnh rng thay th. - Chn Zc c s rng gn vi s rng tht Z,c th ln hn hoc nh hn. - Tnh t s truyn: i =  EMBED Equation.3 . EMBED Equation.3 =  = EMBED Equation.3  i =  EMBED Equation.3  Nghim iu kin lp bo m tha mn: Z1 + Z2 ( Z3 + 15 Z3 + Z4 ( Z2 + 15 - khi Zc > Z : )a chia phi quay cng chiu tay quay. - - khi Zc < Z : )a chia phi quay ngc chiu tay quay ( c th phi lp thm bnh rng trung gian Z0  o chiu quay khi khng tha mn iu kin trn). 4.2. S  lp bnh rng thay th.   5. G, lp iu chnh u phn  trn my phay 5.1.G lp u phn  trn my phay. Lau sch bn my phay  g  g c chnh xc. Lp v iu chnh u phn  v  ng ln bn my phay. Xc nh khong cch gia hai mii tm theo chiu di trc g hoc chiu di phi. C nh  ng,  chia. 5.2.iu chnh u phn . Kim tra  ng tm ca hai mii tm bng trc tm hoc ng h so.   SHAPE \* MERGEFORMAT  5.3.Lp bnh rng thay th.  Xc nh chnh xc v tr ca cc bnh rng v lp(S  nh hnh v),kim tra s n khp - chiu chuyn ng gia bnh rng ch ng v bnh rng b ng. V d:  BI 2: PHAY CHI TIT A GIC Mc tiu: - Trnh by c phng php phay chi tit a gic v yu cu k thut khi phay chi tit a gic. - Vn hnh thnh tho my phay  phay chi tit a gic ng qui trnh qui phm, t cp chnh xc 810,  nhm cp 45, t yu cu k thut, ng thi gian qui nh, m bo an ton cho ngi v my. - Phn tch c cc dng sai hng, nguyn nhn v cch khc phc. - Rn luyn tnh k lut, kin tr, cn thn, nghim tc, ch ng v tch cc trong hc tp. 1. Cc thng s c bn ca b mt a gic. - Chiu di cnh a. -Gc  nh  -S cnh a gic n Nu n l chn th mt na s trc i xng i qua hai nh i nhau ca a gic v na cn li i qua trung im ca hai cnh i. Nu n l l th tt c cc trc i xng u i qua mt nh v trung im ca cnh i din vi nh y. 2. Yu cu k thut khi phay a gic Tt c cc cnh bng nhau v cc gc  nh bng nhau. 3. Phng php gia cng 3.1.G lp iu chnh u phn  trn my phay. 3.1.1.G lp, iu chnh u phn  trc tip - Trn u phn  trc tip ngi ta thng chia sn thnh 12 hay 24 l hoc 12 hay 24 rnh lp trc tip trn trc chnh u phn .Do vy ta c th chia thnh a gic u 2,3,4,6,8,12 v 24 khong. Lau sch bn my, G  chia v  ng ln bn my,iu chnh cho hai mii nhn trng nhau. iu chnh bc lch tm cho trc vt tch khi bnh vt.Khi chia ta cn rt cht ci v quay trc tip trc chnh mt khong cn chia l : n= 24/z (trong  z l s khong cn chia) hoc s   tnh ton. Sau khi ci cht li th kha c nh trc chnh li. - Vi )a chia trc tip c khc vch chia   cnh )a chia (11),gm 360 vch,mi vch c gi tr 1o. (o =  EMBED Equation.3  Trng hp gc ( chia l n pht th xc nh phn l pht trn c (10),gi tr mi vch trn  c gi tr l 5 pht.  Hnh 34-8: Xc nh gc quay trn )a chia trc tip c vch chia  Cch iu chnh: ta quay trc chnh  chia  vch chn  cn chia tren )a chia (11) n st vch  0 ca c (10).Tip tc quay hiu chnh trc chnh  vch ch phn l n pht ca gc ( cn chia trn c trng vi mt vch no  trn )a chia. 3.1.2.G lp, iu chnh u phn  gin tip. - iu chnh bc lch tm cho trc vt n khp vi bnh vt .Khi chia quay tay quay M  trc chnh mang phi quay i 1 gc hoc 1 khong cn chia.  3.2. G lp, iu chnh phi. 3.2.1.G lp, iu chnh phi trn u phn  trc tip.  Phi g c chng trn hai mii tm ,mt u g bng cp tc (hnh v). 3.2.2.G lp, iu chnh phi trn u phn  gin tip. G phi trn trc g bng cp tc v s dng hai mii tm, hoc mm cp 3;4 chu gia u chia v  ng ca my phay vn nng(Nu pha trc chnh  chia c g mm cp th mt u g mm cp, mt u chng tm pha  ng). Dng phn mu ch ln b mt phi v tin hnh ly tm theo phng php chia ng trn thnh 2 hoc 4 phn u nhau trn ng trn. 3.3. G lp, iu chnh dao. 3.3.1.G lp, iu chnh dao phay tr. Chn dao phay c ng knh ph hp vi tit din b mt a gic cn gia cng G dao trn trc chnh, xit nh, iu chnh v xit cht dao. 3.3.2.G lp iu chnh dao phay mt u Chn dao phay c ng knh ph hp vi tit din b mt a gic cn gia cng G dao trn trc chnh, xit nh, iu chnh v xit cht dao. 3.4. iu chnh my. 3.4.1 iu chnh my bng tay. iu chnh tc  trc chnh. Dao phay mt u c ng knh dao ( = 120 mm iu chnh tc  trc chnh 200 ( 300 v/p. Vi dao phay ngn ng knh ( = 20 mm iu chnh tc  trc chnh t 300 400 v/p. Trc khi ct cho dao ra xa phi bt my chy khng ti.quay cc tay quay bn my ng chiu tin. B#t h# thng ti ngu#i iu chi nh voi ti nc vao v tr dao v phi. 3.4.2 iu chnh my t ng. iu chi nh cac tay ga#t h#p tc # ban may a tc # ban may v bc tin S = 30 40 mm/p. Ki m tra la#i chuy n #ng bng cac cho ban may th#c hi#n cha#y khng ti xem ban may a chuy n #ng n i#nh cha. Ham ch#t cac ban may khng chuy n #ng. iu chi nh dao la#i gn phi cach phi t 1  2 mm ong tay ga#t cho ban may chuy n #ng t# #ng. Mt quan sat vung gia cng tay lun   ta#i vi# tri tay ga#t t# #ng nu co s# c tra  tay ga#t v vi# tri# an toan cho ban may dng la#i. 3.5. Ct th v o. Cho dao tin gn phi , Dch chuyn bn my dc , m my cho dao quay, cho dao chm vo phi cho dao tip tc ct n ht chiu su (t=0.2),Ngng my, a phi v v tr ban u, chia mt khc ri tip tc phay ct th. 3.6. Tin hnh gia cng. 3.6.1.Phay a gic bng dao phay mt u . - Cho dao quay,iu chnh chiu su ct - Phay ct th ht cc b mt. - o kim tra kch thc cc cnh,kim tra gc v phay lt ct tinh,chiu su lt ct tinh  khong 0.5mm.  3.6.2. Phay a gic bng dao phay tr. 4. Dng sai hng, nguyn nhn v bin php  phng - sai kch thc: Do tao tc o kim khng ng,iu chnh my sai thao tc. - Cc cnh ca a gic khng u nhau: Do lp u phn  cha chnh xc,khng trng tm - Cc gc ca a gic khng u nhau Do tnh khong chia sai,tha hoc thiu 1 l. 5. Kim tra sn phm. - Dng thc cp kim tra cc cnh,dng thc o gc o kim tra cc gc ca a gic. 6. V sinh cng nghip BI 3: PHAY BNH RNG TR RNG THNG I. THNG S HNH HC CA BNH RNG TR RNG THNG Gii thiu: - Bnh rng l loi chi tit c s dng rng ri v ph bin trong nghnh c kh dng  truyn ,bin i chuyn ng. -Bnh rng tr c loi rng thng,rng nghing, rng xon,rng ch V.V nguyn l cu to, cc bnh rng u c cc thng s c bn tng t bnh rng tr rng thng. Do  c th ly bnh rng tr rng thng  tm hiu cc thng s c bn ca bnh rng. Mc tiu: - Trnh by c cc nguyn l gia cng bnh rng. - Xc nh c cc thng s ng hc c bn ca bnh rng tr rng thng. - Phn bit c dao phay m un v dao phay ln rng, dao xc rng. - Chn c dao phay m un khi gia cng bnh rng tr rng thng. - Rn luyn tnh k lut, kin tr, cn thn, nghim tc, ch ng v tch cc trong hc tp. 1. Khi qut v cc phng php gia cng rng. 1.1. Phng php gia cng bao hnh. 1.2. Phng php gia cng chp hnh. 2. Cc thng s c bn ca bnh rng tr rng thng. 2.1. M un - Mduyn n khp m(mm): l thng s c bn cho bnh rng, biu th c rng to hay nh.L i lng chiu di nh hn bc n khp pi ln . Bnh rng cn truyn lc ln phi c Mduyn ln v ngc li.  EMBED Equation.3  2.2. S rng - S rng Z: L t s gia ng knh vng chia vi muyn n khp ca bnh rng:  EMBED Equation.3  Z= 6 n 1000 rng,thng ch to s rng l bi s ca 5 hoc 4 2.3. ng knh vng chia ng knh vng chia Dp l vng trn tip xc gia hai bnh rng khi n khp (cn gi l vng ln, vng trn nguyn bn). ng knh vng trn c s Do l vng trn lm c s thit k (v) ln sn rng bnh rng (trn vng trn c s ta c th xc nh tm quay  v - vch du - sn rng nhng bnh rng c ln). EMBED Equation.3 2.4. ng knh vng nh ng knh vng trn u rng Da l vng trn i qua u rng cc rng. 2.5. ng knh vng chn ng knh vng trn chn rng Dc l vng trn i qua y rnh rng cc rng. 2.6. Gc n khp - Gc n khp EMBED Equation.3: L gc hp bi gia ng tip tuyn vi sn rng ti vng chia vi ng trc i xng ca rng bnh rng. Gc n khp EMBED Equation.3 c th bng 14030 ; 150 v 200. Nhng thng dng l 200 (gc EMBED Equation.3 cn gi l gc p lc).  h chn rng C: L khe h gia u bnh rng ny vi y rnh rng bnh rng kia khi hai bnh rng n khp (chnh l khong cch gia vng c s vi vng chn rng. 3. Phng php kim tra bnh rng tr rng thng - Kim tra theo khong php tuyn chung bng thc cp hoc panme o rng Khong php tuyn chung (W) xc nh theo cng thc: EMBED Equation.3 Trong  m, Z: Muyn v s rng ca bnh rng c kim tra. Zn: s rng bao  o khong W, v c tnh theo cng thc EMBED Equation.3 khi EMBED Equation.3 = 200 th EMBED Equation.3 Zn tnh ra thng l s l, nn phi lm trn theo nguyn tc nu s l EMBED Equation.3 0,4 ly trn ln cho c mt n v. Nu s l < 0,4 th b phn l ch ly phn nguyn. 4. Dao phay m un. 4.1. Cu to, phn loi. Dao phay muyn c mdao=mbnh rng EMBED Equation.3dao = EMBED Equation.3 bnh rng; s dao (N=0) Gm c dao phay )a mduyn v dao phay ngn mduyn. - Dao phay muyn )a dng  ct th,tinh bnh rng tr rng thng, ct th bnh rng nghing,ct trc then hoa thn khai theo phng php ct nh hnh. Cu to dao phay muyn )a c ch to theo hai loi: +Loi th c prphin li ct khng c mi  ct th rng. + Loi Tinh c prphin li ct c mi. Trn cc rng ca dao phay th to ra cc rnh  lm vn phoi. Gc trc ca dao phay Gama =5 n 10 , gc sau anpha = 10 n 15 . Trn cc dao phay tinh th gc trc l o. - Dao phay ngn muyn : dng  ct rng thng,rng nghing ca bnh rng tr v ct rng ch V ca cc bnh rng c m= 10  50. Cu to Dao phay ngn muyn gm hai phn: Phn li ct v phn chui  kp cht dao vo trc chnh my (hnh v) Phn ct ca dao c th lin mt khi ,c th lp ghp v c th hn mnh hp kim.Prphin ca rng dao c mi v ht lng. 4.2. Phng php chn dao phay m un khi phay bnh rng thng. - Chn b gm 8 dao  ct cc bnh rng c muyn ti 8, v mt b gm 15 con dao  ct cc bnh rng c muyn ln hn 8. V cn c s rng Z bnh rng  chn theo bng sau: Chn s hiu dao phay )a m uyn  phay bnh rng B 8 daoS dao (N0=)12345678S rng bnh rng c phay (Z)121314 EMBED Equation.3 1617 EMBED Equation.3 2021 EMBED Equation.3 2526 EMBED Equation.3 3435 EMBED Equation.3 5455 EMBED Equation.3 134 EMBED Equation.3 135 v thanh rng B 15 dao v 26 dao S dao N0=S rng (Z) bnh rng c phayS dao N0=S rng (Z) bnh rng c phayB 15 daoB 26 daoB 15 daoB 26 dao112 5526 EMBED Equation.3 2926 EMBED Equation.3 271 EMBED Equation.3 13135 EMBED Equation.3 -28 EMBED Equation.3 29214145 EMBED Equation.3 30 EMBED Equation.3 3430 EMBED Equation.3 312 EMBED Equation.3 -155 EMBED Equation.3 -32 EMBED Equation.3 342 EMBED Equation.3 15 EMBED Equation.3 1616635 EMBED Equation.3 4135 EMBED Equation.3 37317 EMBED Equation.3 18176 EMBED Equation.3 -38 EMBED Equation.3 413 EMBED Equation.3 -186 EMBED Equation.3 42 EMBED Equation.3 5442 EMBED Equation.3 46 EMBED Equation.3 3 EMBED Equation.3 19 EMBED Equation.3 20196 EMBED Equation.3 -47 EMBED Equation.3 543 EMBED Equation.3 -20755 EMBED Equation.3 7955 EMBED Equation.3 65421 EMBED Equation.3 22217 EMBED Equation.3 -66 EMBED Equation.3 79 4 EMBED Equation.3 -227 EMBED Equation.3 80 EMBED Equation.3 13480 EMBED Equation.3 1024 EMBED Equation.3 23 EMBED Equation.3 25237 EMBED Equation.3 -103 EMBED Equation.3 134 EMBED Equation.3 4 EMBED Equation.3 -24 EMBED Equation.3 258 EMBED Equation.3 v thanh rng EMBED Equation.3 v thanh rng II. PHAY BNH RNG THNG 1. Yu cu k thut khi phay bnh rng tr rng thng. 2. Tnh ton phn  - Tnh ton chia rng:  EMBED Equation.3 3. Phng php phay bnh rng tr rng thng. 3.1. Gia cng trn my phay ngang vn nng 3.1.1. G lp, iu chnh u phn  + Lp v iu chnh u phn ,  ng ln bn my, kim tra v iu chnh  chiu cao u phn  v  ng cao bng nhau v song song vi hng tin dc ca bn my.  3.1.2. G lp, iu chnh phi 3.1.3. G lp, iu chnh dao. - G dao ln trc dao, iu chnh cho b dy dao i xng qua tm chia i phi. - iu chnh com pa c  chn vng l v khong l cng thm trong mi ln chia. 3.1.4. iu chnh my. - Chn ch  ct ( Tm hiu trong chng v ch  ct khi phay) 3.1.5. Ct th v o. - iu chnh cho dao tip xc nh ng sinh chi tit, a phi ra xa dao v ly chiu su ct.  - Chia rng th: Chia ht mt vng kim tra s vt ct th so vi s rng cn gia. Nu s vt ct th khng bng s rng cn gia cng th tm hiu nguyn nhn sau  thc hin chia li. Nu s vt ct th bng vi s rng Z cn gia cng th tip tc thc hin ct th, ct tinh v kt hp kim tra bnh rng. 3.1.6. Tin hnh gia cng. 3.2. Gia cng trn my phay ng vn nng 3.2.1. G lp, iu chnh u phn  3.2.2. G lp, iu chnh phi 3.2.3. G lp, iu chnh dao. 3.2.4. iu chnh my. 3.2.5. Ct th v o. 3.2.6. Tin hnh gia cng. 4. Dng sai hng, nguyn nhn v bin php  phng 5. Kim tra sn phm. - o Khong php tuyn chung W.  - Kim tra chiu dy rng trn vng chia:  EMBED Equation.3   6. V sinh cng nghip BI 4: PHAY BNH RNG TR RNG NGHING Gii thiu:  thc hin truyn chuyn ng, cn truyn mmen quay hai gia trc song song  gn nhau, hoc chuyn ng vung gc vi t s xc nh. Bnh rng tr rng nghing c rng nghing theo phng cho vi ng trc mt gc nn truyn ng m hn so vi bnh rng tr rng thng. Bnh rng tr rng nghing thng c dng thn khai hay culit, dng  truyn ng gia hai trc song song, ct nhau hoc thng gc. So vi bnh tr rng thng (cng c cc cng dng nh trn), loi ny truyn ng m hn, khng va p n o v rng trc cha ra khp, th rng sau  vo khp, (lc no cing c vi rng n khp). Chiu dy chn rng ln hn nn bn hn, truyn c mmen, cng sut v vn tc ln hn bnh rng thng cng mun. S rng c th ln m rng m khng xy ra hin tng ct chn rng. Nhc im chnh ca bnh rng nghing l ma st nhiu v pht sinh lc chiu trc, c khuynh hng y bnh rng theo chiu dc trc v pha ny hoc pha kia ty theo chu xon v chiu xoay. Mc tiu thc hin: - Xc nh c cc thng s ng hc c bn ca bnh rng tr rng nghing. - Trnh by c yu cu k thut khi phay bnh rng tr rng nghing. - Chn c dao phay m un khi gia cng bnh rng tr rng nghing.- Phn tch c phng php phay trn my phay ng, my phay ngang. - La chn c dng c ct, dng c kim tra, dng c g ph hp. - Tnh ton v lp c b bnh rng thay th khi phay bnh rng tr rng nghing. - La chn c ch  ct khi phay bnh rng tr rng nghing. - Vn hnh thnh tho my phay  phay bnh rng tr rng nghing ng qui trnh qui phm, rng t cp chnh xc 8-6,  nhm cp 4-5, t yu cu k thut, ng thi gian qui nh, m bo an ton cho ngi v my. - Gii thch c cc dng sai hng, nguyn nhn v cch khc phc. - Rn luyn tnh k lut, kin tr, cn thn, nghim tc, ch ng v tch cc sng to trong hc tp 1.1. Cc thng s c bn ca bnh rng tr rng nghing Bnh rng nghing nu c tri phng (khai trin) s to vi ng trc ca bnh rng mt gc ( (gi l gc xon). Do , hnh dng, bc rng v chiu dy rng xt  mt u bnh rng s khc khi xt  mt ct thng gc vi tng rng (mt php tuyn). Trn (hnh 36.1.1) th hin cc thng s hnh hc v cc thnh phn ca mt bnh rng tr rng nghing. Xt mt u ca bnh rng, ta c mun chch cn gi l mun biu kin (ms) ms = EMBED Equation.3 Trong  : ms - mun chch (biu kin) mn - mdun tht (php tuyn) ( - Gc xon L - chiu di rng Xt v mt ct thng gc vi tng rng, ta c mun tht cn gi l mun thng hoc mun php tuyn (mn) mn = ms . cos( Bc vng ca rng xt  u bnh rng l bc vng chch cn gi l bc gi (ts) ts = EMBED Equation.3 ms = EMBED Equation.3EMBED Equation.3 Bc vng ca rng xt  vng ct php tuyn l bc vng tht (tn) tn = EMBED Equation.3mn = ts. cos( Hai bnh rng xon mun n khp nhau phi c cng mun tht mn v cng gc xon (. Nu gc xon khc nhau (ph nhau chng hn) th mun chch s khc nhau. Gc xon ca rng ((): C th t 10o n 30o (thng ly ( = 20o), trong trng hp truyn ng gia hai trc song song. Khi hai trc thng gc c th ly ( = 45o (ph vi 45o) hoc 60o (ph vi 30o) CosEMBED Equation.3=EMBED Equation.3EMBED Equation.3 Bc xon ca rng (Px) ging nh bc ren vt. Px= EMBED Equation.3 ng knh nguyn bn ca bnh rng (DP) DP = EMBED Equation.3= ms.z ng knh ngoi (Di) Di = DP +1,5mn = mn ( EMBED Equation.3). Nu ( = 200 ng knh trong hoc cn gi l ng knh chn rng (Dc) Dc = Dp - 2mn ( EMBED Equation.3 ), nu (= 200 Dc = 2mn ( EMBED Equation.3 - 1.5), nu (= 14.300 Chiu dy rng (T) c o trn ng trn nguyn bn v  mt ct thng gc vi rng. T = EMBED Equation.3 Chiu cao u rng: (h ): h = mn Chiu cao chn rng; (h ): h = 1.25mn Chiu cao rng (h): h = h + h = mn + 1,25 mn = 2,25mn. Khong cch tm gia hai bnh rng n khp (A) a. Khi hai trc thng song song: A = EMBED Equation.3 b. Khi hai trc thng gc: A = EMBED Equation.3 S rng tng ng(Ztd) tnh theo m un chch Ztd = EMBED Equation.3 1.2.Yu cu k thut khi phay bnh rng tr rng nghing - Rng c bn mi tt - Rng c  cng cao, chng mn tt - Tnh truuyn ng n nh, khng gy n. - Hiu sut truyn ng ln, nng sut cao. - Kch thc ca cc thnh phn c bn ca mt bnh tr rng nghing, hoc hai bnh rng tr rng nghing khi n khp. - S rng ng, u, cn, cn tm, gc nghing v bc xon ng theo thit k. -  nhm t cp 8, n cp 11 tc l Ra = 0,63 - 0.08EMBED Equation.3m. - Kh nng n khp vi bnh rng cng mt mun. 1.3. Chn dao phay m un (m un php) i vi bnh rng tr rng nghing khi chn dao ta chn dao phay )a (hoc l dao phay ngn) mun ng bng mun ca bnh rng md = mn.bnh rng , gc (0dao = (0nb/rng ((0n: gc n khp  mt ct php tuyn), nhng s hiu ca dao (EMBED Equation.3) c thay i v c tnh theo cng thc: Ztd = EMBED Equation.3 Ta c th ly mt v d c th, khi phay mt bnh tr rng nghing c s rng l 42; gc nghing c xc nh l 32020 , s rng gi z s l: z = EMBED Equation.3. Vy ta chn s hiu dao s 7, trong b bnh rng 8 con v 15 con. 1.4. Tnh ton phn  Tnh n theo cng thc: n = EMBED Equation.3  chn s vng chn v s l l ng vi s phn cn chia (z). Nu trng hp khng chia ht cing phi tin hnh chia theo cc phng php khc nh: Vi sai hay chia phc tp. 1.5. Tnh ton phay bnh rng tr rng nghing (hng nghing) . Nguyn tc hnh thnh rnh xon khi phay bnh rng tr rng nghing. - Phi tnh tin theo phng thng dc bn my(OX) - Phi quay trn theo hng dc trc chnh u phn  Hai chuyn ng  xy ra ng thi cng mt lc vi t l nht nh m trong qu trnh tnh ton xc nh c. Sao cho trong cng mt thi gian phi quay c mt vng th phi cing tnh tin c mt khong bng bc xon Px ca rnh xon trn bnh tr. Chuyn ng tnh tin dc trc, (chnh l chuyn ng dc ca bn my). ng thi t chuyn ng dc  kt hp vi b bnh rng lp ngoi truyn chuyn ng t trc vt me n trc ph tay quay gip cho phi chuyn ng quay trn theo t l c xc nh. B bnh rng thay th ny phi c tnh ton v lp t ng v tr.   Nu phay bng dao phay )a th mt phng ca thn dao phi nm cho theo hng xin ca rnh xon  cho mt ct ca rnh c bin dng nh li dao, ng thi dao khng b kt khi phay chiu su rnh.Trn(hnh 36.1 3) th hin hng cho ca dao trn trc chnh cng chiu vi hng cho ca rnh v cc yu t ca rnh xon nh: Bc xon (Px); chu vi ca phi ( D); gc xon (). Tnh ton phay bnh rng tr rng nghing - ng knh vng chia Dp  tnh bc xon (Px) rnh rng. - ng knh vng u rng Da  kim tra phi - Chiu cao rng H  iu chnh chiu su ct khi phay - Chia rng theo EMBED Equation.3 (phay bnh rng tr rng nghng khng th chia rng theo phng php phn  vi sai). - S rng tng ng Ztd  chn s dao v tnh kim tra rng. - Bc xon rnh rng Px  iu chnh  chia to rnh nghing bnh rng khi phay EMBED Equation.3 (mm) - Chn b bnh rng thay th iu chnh  chia: EMBED Equation.3 - S rng bao Zn  kim tra rng theo khong php tuyn chung: EMBED Equation.3 Vi: (0n = 200 th: EMBED Equation.3 (Lm trn Zn tng t nh i vi bnh rng tr rng thng). - Khong php tuyn chung W  kim tra rng: W = mn. [1,476 (2.Zn  1) + 0,014. Ztd] (mm) - Chiu dy rng trn dy cung vng chia  mt ct php tuyn: EMBED Equation.3 (mm) - Chiu cao o b dy rng trn cung vng chia  mt ct php tuyn: EMBED Equation.3 (mm) V d: Chn dao gia cng v tnh cc yu t cn thit  phay, kim tra rng bnh rng tr rng nghing c prfin gc (0n = 200, f0 = 1; C = 0,25mn; mn = 3; Z = 30, gc nghing ( = 250 hng phi, phay trn  chia Y  H  135 vi my c Pm = 240. Gii a. Tnh cc yu t cn thit - ng knh vng chia bnh rng: EMBED Equation.3 (mm) - ng knh vng u rng bnh rng: Da = Dp+ 2.mn = 99,3 + 2,3 = 105,3 (mm) - Chiu cao rng bnh rng: H = 2,25. mn = 2,25 . 3 = 6,75 (mm) - Bc xon rnh rng: Px = (. Dp. cotg( = 3,14. 99,3 . cotg250 = 668,81 (mm) - B bnh rng thay th iu chnh  chia to rnh nghing ca rng khi phay: EMBED Equation.3 (tra bng V  2 vi bc xon Px=666,67 ( 668,81). - Chia rng: EMBED Equation.3 vng + 18 l/ vng l 54 - S rng tng ng: EMBED Equation.3= 1,344 x 30 = 40,32 - S rng bao  kim tra php tuyn chung ca rng bnh rng: EMBED Equation.3 lm trn Zn = 5 - Khong php tuyn chung kim tra rng bnh rng: W = mn [1,476 (2Zn - 1) + 0,014. Zt] W = 3 [1,476 (2.5 - 1) + 0,014. 40,32] = 41,54 (mm) - B dy rng trn dy cung vng chia  mt ct php tuyn: Spn = a. mn = 1,5702 . 3 ( 4,7 mm - Chiu cao o b dy rng trn dy cung vng chia  mt ct php tuyn: hpn = b. mn = 1,0176 . 3 = 3,05 mm (H s a, b tra bng VI  2 ng vi s rng Z = 35 ( 54) b. Chn dao gia cng Dao phay )a m uyn c md = mn = 3; (0dao = (0n = 200, S dao N0 = 6 trong b 8 dao. 1.6. Phng php gia cng Chn my phay nm vn nng (s dng dao phay mun )a) v my phay ng (s dng dao phay mun tr). Th my kim tra  an ton v in, c, h thng bi trn, iu chnh cc h thng trt ca bn my. Chun b phi (kim tra cc kch thc phi: ng knh nh rng, chiu dy rng,  ng tm gia mt tr v tm trc g,  song song v vung gc gia cc mt,.). u phn  vn nng c N = 40; cc bnh rng thay th h 4, 5; chc lp; mm cp 3 hoc 4 chu; cp tc; mii tm; dng c ly tm: Phn mu, bn vch,.; dng c kim tra: Thc cp, dng, bnh rng cng loi,. Sp xp ni lm vic hp l, khoa hc. 1.6.1. Gia cng trn my phay ng vn nng 1.6.1.1. G lp, iu chnh u phn , bnh rng thay th. G lp, iu chnh u phn  + G  chia v  ng ln bn my ( chia g st u bn my) + iu chnh com pa c m l chia rng trn )a chia gin tip. G lp, bnh rng thay th.  Khi ta quay tay quay bn dao dc i mt vng (bng bc ren vt me (t)), th bn my chuyn ng tnh tin dc trc, qua b bnh rng lp ngoi  EMBED Equation.3 , truyn chuyn ng cho trc ph ca u chia quay. T trc ph u chia, qua cc cp bnh rng cn c t s 1:1 (khng nh hng n tnh ton), ti b truyn bnh vt trc vt (K) c t s 40 : 1, (cing c th l 60 : 1) truyn n trc chnh lm phi quay. Cc bnh rng lp ngoi c tnh ton cn c vo cc yu t c th nh: Bc xon; gc xon; ng knh phi v bc vt me bn my c phay. T phng trnh truyn ng (hnh 36.1.4) trn, ta rt ra cng thc tng qut khi tnh bnh rng thay th: i =  EMBED Equation.3 hoc i =  EMBED Equation.3  Trong : i - l t s truyn ca b bnh rng lp ngoi T - l bc ren ca trc vt me bn my Px - l bc xon ca bnh rng tr rng nghing cn gia cng N- l t s truyn gia trc vt v bnh vt trong b truyn ca u phn  (thng N = 40), Pm = T.N c gi l s c tnh ca my phay, (thng Pm = 6. 40 = 240). Trong trng hp P v S c o theo h Anh th c quy i ra n v h mt bng cch nhn vi 25.4. Sau khi tnh ton  c t s truyn ng i, ta vit di dng  EMBED Equation.3  hoc di dng  EMBED Equation.3 . Nh th i lun trong trng hp ti gin, ta c t s l a v mu s l b. Cc bnh rng ny nht thit phi c trong h bnh rng c sn  trong phn xng (km theo my) theo h 4 v h 5. Cn trong trng hp phi chn hai cp bnh rng thay th th ta phi s dng a, b, c, d vi gi tr phn s khng i. C th phn tch phn s  EMBED Equation.3  t t s truyn gc to t s truyn con bng  EMBED Equation.3 . V d:  EMBED Equation.3  , hoc  EMBED Equation.3 . Sau khi c tch ca hai t s  dng ti gin khng th chia nh c na. Ta c th tm bi s chung ca chng sao cho con s ph hp vi s rng ca cc bnh rng c sn theo my, (t s  khng c thay i gi tr gia t s v mu s). Trong v d trn ta c th chn: - Nu  EMBED Equation.3  theo h 4 v h 5:  EMBED Equation.3  - Nu  EMBED Equation.3   EMBED Equation.3  theo h 4 v h 5:  EMBED Equation.3  Ta xt mt v d c th nh sau: Hy tnh ton b bnh rng lp ngoi bit: Px = 120mm, T = 6mm, N = 40. p dng cng thc i =  EMBED Equation.3 Thay s vo ta c i =  EMBED Equation.3  Nu s dng mt cp bnh rng thay th ta c:  EMBED Equation.3 = EMBED Equation.3  Khi s dng hai cp bnh rng thay th ta c:  EMBED Equation.3 = EMBED Equation.3  trong h bnh rng thay th 5.  thc hin c cc bc tnh ton v chn bnh rng thay th, nu mt s yu t cha c th phi thc hin tnh ton nh: Gc nghing (hoc cn gi l gc xon), hay bc xon Px Cch lp bnh rng lp ngoi (thay th) a) Nguyn tc: - Xc nh ng v tr gia bnh ch ng v bnh b ng - Hng xon ng vi thit k - Cc bnh rng truyn ng m, nh nhng. b) Cch lp Trng hp ch dng mt cp bnh rng  EMBED Equation.3 , th a l bnh rng l ch ng, lp  u vt bn my dc; cn bnh rng b l b ng, lp  u ph ca trc chia. n y xy ra hai trng hp. - Mun c hng xon tri (phay bnh rng tr rng nghing tri), cn lp thm mt bnh rng trung gian c s rng bt k min l ni c truyn ng gia bnh rng (a) v bnh rng (b) hnh 31.2.5 lm nhim v bc cu). S rng ca bnh rng trung gian c th ly ty , min l cng mun (c rng) v ng knh va  bc cu. Nu s dng 4 bnh rng (a,b,c,d), th (a) c lp vo u trc vt me bn my; (d) c lp vo trc ph tay quay; cn hai bnh rng (b,c) (c th gi l bnh rng trung gian) c lp nh (hnh 31.2.6) cch lp nh sau: Bnh rng (b) khp vi (a), cn (c) cng trc vi (b) nhng n khp vi (d). - Mun c hng xon phi (phay bnh rng tr rng nghing phi), ta lp hai bnh rng trung gian   cu ni v  cho a , b ngc chiu chuyn ng (v nguyn tc th khng c bnh rng trung gian no cing t hng  Hnh 31.2.7. Cch lp bnh rng lp ngoi khi phay bnh rng c hng xon phi xon phi, nhng v gia vt me bn my v trc ph u chia c khong cch kh xa, cn phi c cu trung gian) Ch : Khi s dng s bnh rng trung gian cho cu ni ta phi ht sc thn trng trong vic xc nh chiu quay ca bn my so vi chiu quay ca trc chnh u phn . Lp cc bnh rng trung gian phi n khp tt, khng h qu (va p n o) v cing khng cng qu (chy b kt rng), lp then tt, xit mi c, bi m vo rng v trc trung gian. 1.6.1.2. G lp, iu chnh phi G phi trn trc g bng cp tc v s dng hai mii tm, hoc mm cp 3;4 chu gia u chia v  ng ca my phay vn nng. Dng phn mu ch ln b mt phi v tin hnh ly tm theo phng php chia ng trn thnh 2 hoc 4 phn u nhau trn ng trn. 1.6.1.3. G lp, iu chnh dao. Chn dao phay mun v s hiu ph hp vi s rng cn gia cng (ch chn theo Z tng ng). G dao trn trc chnh, xit nh, iu chnh v xit cht dao. 1.6.1.4. iu chnh my. - iu chnh bn tin ngang sao cho b dy B dao i xng qua vch du tm chia i phi, iu chnh xong hm cht bn tin ngang li. - Nh cht hm K khi )a chia, iu chnh chc g L cho bnh rng c n khp vi bnh rng d Xoay u my mt gc bng gc xon (nu dng dao phay )a m un) -Chn tc  trc chnh v lng chy dao (Tra bng ch  ct.) 1.6.1.5. Ct th v o. Cho dao tin gn phi ri a tm dao trng vi tm phi. Dch chuyn bn my ln cho dao chm vo phi, a dao li ra nng bn my ln khong (0.1- 0.12mm) . Sau  kha bn my ngang v bn my ng li. V ct th nh vy chiu su ct to thnh vt m trn sut chiu rng vnh rng bnh rng. Chia rng th nh vy s va kim tra c  chnh xc ca  chia, va kim tra c hng nghing ca rng bnh rng. 1.6.1.6. Tin hnh gia cng. B tr hai c gii hn chy dao t ng  bn dao dc. - Chn chiu su ct: Ct th vi t =2/3 h - Chn phng php tin dao. Theo hng tin dc - Chn phng php phay Theo phng php phay nghch - Sau khi chia rng th, iu chnh tip chiu su ct v ln lt phay rng nh khi phay bnh rng tr rng thng. Ch : - Khi chia rng th cing nh khi phay rng, trc khi li dao tr v v tr ban u  chia rng phi h bn my cho dao ln cao mi c li dao vi dao phay ngn mo uyn hoc tin bn ngang vo mt lng vi dao phay )a m uyn ( dao khng ct lot rng rnh rng). - Qu trnh tin dao ct gt, li dao phi lun ch quan st m bo b bnh rng thay th iu chnh  chia n khp u, cht K tch khi )a chia, cht C trn tay quay M phi cm chc vo )a chia. 1.6.2. Gia cng trn my phay ngang vn nng 1.6.2.1. G lp, iu chnh u phn  G lp, iu chnh u phn  + G  chia v  ng ln bn my ( chia g st u bn my) + iu chnh com pa c m l chia rng trn )a chia gin tip. 1.6.2.2. G lp, iu chnh phi G phi trn trc g bng cp tc v s dng hai mii tm, hoc mm cp 3;4 chu gia u chia v  ng ca my phay vn nng. Dng phn mu ch ln b mt phi v tin hnh ly tm theo phng php chia ng trn thnh 2 hoc 4 phn u nhau trn ng trn. 1.6.2.3. G lp, iu chnh dao. Chn dao phay mun v s hiu ph hp vi s rng cn gia cng (ch chn theo Z tng ng). G dao trn trc chnh, xit nh, iu chnh v xit cht dao. 1.6.2.4. iu chnh my. Lp bnh rng thay th  Xoay bn my  phay bnh rng tr rng nghing ngoi nhng bc tnh ton cc thng s, cc thnh phn cn thit, cch tnh v xc nh v tr ca b bnh rng lp ngoi.  phay c bnh rng tr rng nghing, ta cn phi xoay bn my i mt khong tng ng vi gc nghing ca bnh rng nhng chiu xoay theo chiu ngc li. V d nu l hng xon ca bnh rng c chiu l tri th xoay bn my cng vi chiu kim ng h (hnh 36.1.4). Trong trng hp s dng dao phay )a trn trc ng ta phi xoay trc chnh i mt gc tng ng vi gc nghing ca bnh rng v chiu xoay tng t nh cch xoay bn my.  1.6.2.5. Ct th v o. Cho dao tin gn phi ri a tm dao trng vi tm phi. Dch chuyn bn my ln cho dao chm vo phi, a dao li ra nng bn my ln xc nh chiu su ct. Sau  kha bn my ngang v bn my ng li. Chiu su ct c chn ph thuc vo tnh cht vt liu gia cng v  chnh xc ca bnh rng ang gia cng. - Chn phng php tin dao. Theo hng tin dc - Chn phng php phay Theo phng php phay nghch 1.6.2.6. Tin hnh gia cng. Sau khi ct th cho my chy, th chiu xon  chnh xc, ph hp cha ri vn tay quay t t cho n khi dao bt u ct mi s dng h thng t ng bn dao dc. Khi phay xong mt rnh rng, h bn my xung mt khong ln hn chiu su ct  trnh dao tip xc vi chi tit khi dao v (s ly khai ai c, vt me). Xong mi cho bn chy ngc li cho dao ri khi mt u chi tit. Dng my chia  sang rnh khc ri tip tc phay rnh mi. Tng chiu su ct v tin hnh phay cho n ht kch thc chiu cao. Lu :  m bo rng , rng u, hng xon ng ta nn vch du s rng trn phi hoc tin hnh phay th nu t  u th phay ng. 1.7. Dng sai hng, nguyn nhn v bin php  phng Cc dng sai hngNguyn nhnCch phng nga v khc phc1. S rng khng ng. - Do chn s vng v s l ca )a chia b sai - Nhm ln trong thao tc chia , hoc do tnh v lp sai v tr cc bnh rng thay th (khi chia  vi sai).Nu phay xong ri mi pht hin c th khng sa c. Mun  phng, trc khi phay nn kim tra cn thn kt qu chia  bng cch phay th cc vch m trn ton b mt phi, kim tra li, nu thy ng mi phay thnh rng.2. Bc xon, gc xon, hng xon khng ng- Do trong qu trnh xc nh cc thng s hnh hc khng ng, hoc c th c sai cc s liu lin quan n cc thnh phn ca mt bnh rng tr rng nghing. - Tnh ton t s truyn ca b bnh rng lp ngoi khng chnh xc, hoc lp sai v tr khi xc nh chiu xon ca bnh rng. - Xc nh gc xon khng ng, hoc xoay nhm s, nhm hng ca bn my khi xoay. - Trong qu trnh phay b bnh rng chuyn ng khng sut (b kt vo mt thi im no ). - iu ny cing c th xy ra trong qu trnh thao tc: Qun hoc nhm mt cng on no .- c v xc nh chnh xc cc thnh phn, thng s hnh hc ca mt bnh rng tr rng nghing. Gc xon, bc xon, hng xon. - Tnh ton b bnh rng lp ngoi chnh xc k c cc v tr lp bnh rng. - Thn trng trong vic xc nh hng xoay ca bn my, v v tr chnh xc. - Kim tra cht ch v theo di thng xuyn b bnh rng lp ngoi trong qu trnh phay. - Lun thn trng trong thao tc. - Nn pht hin sm  c cc nh hng khc phc.3. Rng khng u, profin rng sai, lch tm - Rng to, rng nh hoc chiu dy cc rng u sai, c th do chia sai s l hoc khi chia  khng trit tiu khong r lng trong u chia - Chn dao sai m un hoc sai s hiu, xc nh  su ca rnh rng khng ng. - Sai s tch liy ngh)a l: Ton b bnh rng ch c mt rng phay cui cng b to hoc nh hn,  l do sai s ca nhiu ln chia  dn li, cing c th ta thc hin cc bc r phi khng trn. - Rng b lch, c th do khng ly tm chnh xc, hoc l ly tm ng ri m khng xc nh c v tr gia tm dao v tm ca chi tit cn phay, hoc do bn my b x dch v tr trong qu trnh phay, hoc do u chia v  ng khng c thng so vi trc my. - Rng pha to pha nh v chn rng b dc, do khi g khng r cho phi song song vi phng chy dao dc. - Nhm ln hoc b qua mt s cng on no  nh: H bn my khi dao v, khng tho cht )a chia khi bt u phay.- Nu phay cha su m kp pht hin th c th sa c - Trong trng hp rnh rng b lch tm,  khng cn tm, ta nn kim tra trc khi phay cha ht chiu su ca rnh, nu pht hin c bng quan st hoc bng mt phng php o bng dng bin dng ca tng rnh, ta c th thc hin li cch xc nh tm bng phng php chia ng trn thnh hai phn u nhau, hoc bn phn u nhau. Nu   chiu su, khng sa c. - Trit tiu khong r trong qu trnh phay bng cch khi xoay rng tip theo ta nn xoay ngc tay quay mt khong vt qu khong r cn thit v xc nh xoay rnh tip theo. - Ch cc bc tin hnh phay - R li v phay thm pha rnh cn cha  chiu su, (nu   chiu su, khng sa c).4.  nhm b mt km, cha t- Do chn ch  ct khng hp l (ch yu l lng chy dao qu ln). - Do li dao b cn (mn qu mc  cho php), hoc dao b lch ch vi rng lm vic. - Do ch  dung dch lm ngui khng ph hp., h thng cng ngh km cng chc - Khng thc hin cc bc tin hnh kho cht cc phng chuyn ng khng cn thit (khng lm vic) ca bn my. - Chn ch  ct hp l gia v, s, t. - Kim tra dao ct trc, trong qu trnh gia cng. - Lun thc hin tt  cng vng cng ngh: Dao,  g, thit b,. - Kha cht cc v tr bn my khi thc hin cc bc ct.1.8. Kim tra sn phm. Kim tra kch thc,  nhm S dng thc cp, pan me o ngoi kim tra cc kch thc nh ng knh nh rng, chiu dy rng,  nhm bng so snh.  Kim tra  u rng Dng calp gii hn, hoc thc cp, hoc panme o rng c bit (hnh 31.1.9). Kch thc ming o a c xc nh vi rng c gc n khp gc  = 200. - S rng bao  kim tra php tuyn chung ca rng bnh rng: EMBED Equation.3 Vi: (0n = 200 th: EMBED Equation.3 - Khong php tuyn chung kim tra rng bnh rng: W = mn [1,476 (2Zn - 1) + 0,014. Zt] Ngoi ra  m bo  chnh xc ca rng ta cn s dng mt loi thc cp  kim tra chiu dy ca bnh rng vi hai thang thc ng v thang thc ngang (hnh 36.1.7). Dng loi thc cp ny a hm o ca thc kp vo sn rng vi chiu cao (h ), o dy cung tng ng vi chiu dy ca rng  vng trn nguyn bn, ri c thang thc ngang vi kch thc chiu dy rng  c xc nh  trn (S = 1.57m). Kim tra s n khp.  kim tra s n khp ca bnh rng tr rng nghing sau khi phay, s dng cc bnh rng cng loi (cng mun) nhng ngc hng xon. Lp trn hai trc song song c gi , dng tay, hoc mt lc quay no  cho cc bnh rng chuyn ng, xem xt v cho kt lun: m, khng m, nh, khng nh hoc nng,. i vi hai bnh rng cng hng xon th c t vung gc vi nhau. Trong cc trng hp nu sa cha c th tin hnh phay li, hoc bng cc phng php khc nh: C rng, sa rng, mi nh bng. 1.9. V sinh cng nghip. - Ct in vo my -Tho chi tit , dao ,u phn  , ng , iu chnh my v v tr ban u -Lau sch dng c o, dao , dng c g  ng ni quy nh -iu khin cc c cu chy dao v v tr an ton -Tra du bo qun ln bng my -V sinh my, thit b v ni lm vic Cc bc thc hin phay bnh rng tr rng nghing TTBc cng vicCh dn thc hin1. Nghin cu bn v- c hiu chnh xc bn v - Xc nh c: ng knh nh rng (Di), chiu dy rng, mun (m) s rng (z), chiu cao rng (h), bc xon (s), gc nghing (), s vng l v s l cn quay, bnh rng thay th, hng xon, vt liu ca chi tit gia cng. - Chuyn ho cc k hiu thnh cc kch thc gia cng tng ng2. Lp quy trnh cng ngh- Nu r th t cc bc gia cng, g t, dng c ct, dng c o, ch  ct v tin trnh kim tra - Tnh ton ng v  cc thng s hnh hc cn thit cho mt bnh rng nghing3. Chun b vt t, thit b, dng c- Chun b my, chun b y : Dng c g, dng c o kim, dng c ct, phi, gi lau v bo h lao ng. - Du bi trn ngang mc quy nh - Tnh trng my lm vic tt, an ton5. G lp dao- Lau sch trc g, ng lt, then, dao - G dao trn trc chnh ng v tr v ng yu cu k thut -  o mt u cho php < 0,1mm 6. G phi v ly tm- Xc nh ng chun g - G phi trn u phn  v mii tm ng yu cu k thut. - Ly tm phi chnh xc7. Lp bnh rng thay th- Xc nh  bnh rng v ng v tr ca cc bnh rng thay th trn chc g, ph hp vi bc xon v chiu xon. - Cc bnh rng n khp st, u v m8. Phay- Chn ch  ct hp l - Xoay bn my (hoc u dao) i mt gc bng gc xon v ng hng xoay. - ng tm dao trng vi im gia ng tm phi. - Thc hin ng trnh t v phng php phay bnh rng nghing - ng s rng, u, ng hng nghing - n khp st, m vi bnh rng cng m un - Kch thc sai lch ( 0,05 mm9. Kim tra hon thin- Kim tra tng th chnh xc - Thc hin cng tc v sinh cng nghip - Giao np thnh phm y  - Ghi s bn giao ca BI 5: PHAY LY HP VU THEN HOA I. PHAY LY HP VU Gii thiu: Nguyn l hot ng Ly hp vu: Gm 2 na ly hp c 3 60 vu  hai mt tip xc nhau. Mt na ly hp gn c nh vi u trc ch ng A na kia c th di ng dc trc B nh theo hoa. Cn iu khin dng  ng hoc ngt ly hp khi cn thit. khi ng ly hp, vu ca chng gi vo nhau, nh  momen xon c truyn i b mt bn ca cc vu. tit in vu hnh ch nht t dng v kh nh tm,tit din vu hnh vung, thang cn, tam giac cn dng khi trc quay hai chiu, tit din vu hnh thang vung, tam giac vung dng khi trc quay 1 chiu. ng dng: Ly hp vu thng dng trong cc my cng c c cng sut b, thng dng khi n khp vi lc b, do c tnh cu to nn ly hp vu ch dng trong c cu my ct nh my tin, my phay, my bo& u im: - Cu to n gin - Kch thc nh gn - t c hin tng trt nh ly hp ma st Nhc im: Khi ni hai trc c vn tc quay chnh lch nhiu s sinh ra va p mnh , thm ch c th ph hng ly hp, do  ly hp vu ch dng khi vn tc ln nht ca vu xa nht l khong 1 m/s. Lm vic khng c m so vi ly hp ma st Khp ni vu c s dng  ng hoc ngt chuyn ng gia hai trc ngang tm, hoc gia hai chi tit cng lp trn mt trc. Theo hnh dng ca rng vu, khp ni vu thng c cc loi sau: Khp ni vu rng vung dng truyn chuyn ng quay hai chiu. Khp ni vu rng thang cn - truyn chuyn ng quay hai chiu. Khp ni vu rng thang vung - truyn chuyn ng quay mt chiu. Khp ni rng tam gic cn - truyn chuyn ng quay hai chiu. Khp ni vu rng tam gic vung (kiu rng ca)- truyn chuyn ng quay mt chiu.  Mc tiu: - Trnh by c nhng c im c bn ca ly hp vu. - Xc nh c yu cu k thut khi phay ly hp vu. - S dng c u chia  vn nng. - Vn hnh c my phay ng quy trnh quy phm  gia cng ly hp vu t cp chnh xc 8-10,  nhm cp 4-5, ng yu cu k thut, ng thi gian quy nh, m bo c an ton lao ng, v sinh cng nghip. - Phn tch c cc dng sai hng, nguyn nhn v bin php khc phc. - Rn luyn tnh k lut, kin tr, cn thn, nghim tc trong khi thc tp ti xng. 1. Cc thng s hnh hc ca ly hp vu. Cc thng s hnh hc ca ly hp vu: - frofin rng vu: Vu rng vung, rng thang cn, rng thang vung, rng tam gic cn, rng tam gic vung - Chiu su rng vu (h). - B rng rnh vu ( Vu rng vung ) - Nu l rng vu dng rng thang cn, rng thang vung phi c chiu su rnh vu v gc nghing b mt sn vu. - Nu l rng tam gic cn, rng tam gic vung phi c chiu su rnh vu v gc nhn nh rng vu. - S rng vu (Z) rng vu l hoc chn.  2. Yu cu k thut khi phay ly hp vu.  3. Phng php gia cng. 3.1. G lp v iu chnh mm chia, phn  vn nng. 3.1.1. G lp v iu chnh mm chia . Mm chia  c g trc tip xung bn my nh hnh 2. m bo tay quay ca mm quay (2) nm pha ngoi ca bn my. Ni tay hm (1) bn mm quay, quay tay quay (2) mm quay  mm quay quay nh nhng. Nu mm quay quay c  d phi iu chnh li cc tay hm v cc c cu cn thit. a mm quay v vch chun  0 trc khi thc hin gia cng. 3.1.2. G lp v iu chnh u phn . Lp u phn  trc tip xung bn my nh hnh 2. Sau  ni vt hm thn trc chnh u phn  xoay mt gc 900  trc chnh nm thng ng v hng ln trn (Nu l gia cng ly hp vu rng vung). Khi gia cng ly hp vu c rnh hnh thang v hnh tam gic phi nh v u chi  di mt gc  ph thc vo s rng ca ly hp v gc  ca frphin rnh. i vi ly hp c frophin rng hnh thang, gc nghing ca trc chnh c tnh theo cng thc sau:  Cn i vi trng hp frphin ca rng gc nhn khng i xng th ta thay cotg/2 bng cotg  Khi s rng Z tng th biu thc 1  sin1800/z.tg900/z tin n bng 1. V vy nu z e"20 cn s dng cng thc gn ng sau y:  Khi  = 900 cng thc c dng 3.2. G lp, iu chnh phi. 3.2.1. G phi. Khi gia cng ly hp vu g trn mm quay thng dng  g l mm cp ba chu t inh tm. G mm cp ln mm quay r g iu chnh cho mm cp ba chu ng tm vi mm quay hoc dng cht tr di nh tm mm cp vi mm quay  mm cp ng tm vi mm quay. Phi c g ln mm cp ba chu t nh tm nh hnh 3. Khi s dng  chia . iu chnh  trc chnh  chia thng ng hng ln pha trn. G mm cp ba chu ln trc chnh. 3.2.2. iu chnh phi. Phi c g trn mm cp ba chu t nh tm. G iu chnh m bo phi ng tm vi mm cp ba chu nh hnh 4. Nu phi c dng bc chiu di g L/( < 1 khi g t mt u bc ln mt u ca chu cp. Nu phi c dng bc chiu di g L/( > 1 khi g khng t mt u bc ln mt u ca chu cp. Nu phi c bin dng ngoi tr trn chiu di g L/( < 1 khi g dng ng h so r iu chnh m bo tm phi trng vi tm mm cp. Nu phi c bin dng ngoi tr trn chiu di g L/( > 1 g trc tip phi ln mm cp. Lu cc trng hp trn mt tr g phi c gia cng t nguyn cng trc  3.3. G dao, iu chnh dao. 3.3.1. G dao. Chn dao gia cng: Khi gia cng ly hp vu thng dng dao gia cng l dao phay )a hoc dao phay ngn. Vi ly hp vu rng vung s rng chn, nu ng knh trong d qu nh khng phay c bng dao )a phi phay bng dao ngn.  B dy(Bd) dao phay )a, hoc ng knh(Dd) dao phay ngn c chn EMBED Equation.3 rnh. Trong  kch thc chiu rng a rnh ca c khp ni rng l v chn c tnh theo cng thc. EMBED Equation.3 (trong  d - ng knh trong khp ni; Z - s rng khp ni) Khi gia cng ly hp vu c frophin dng rng hnh thang hoc rng tam gic. Chn dao gia cng l dao phay )a gc kp i xn (vi rng hnh thang vung v rng tam gic cn). Chn dao phay )a gc n (Vi rng hnh thang vung v rng hnh tam gic vung)   Dao phay )a gc n b. Dao phay )a gc kp G dao, iu chnh dao: Dao c ln trc g dao. Lu trc khi g dao kim tra chiu quay trc chnh. Nu trc chnh quay cng chiu kim ng h th g mt trc dao hng sang pha bn phi v ngc li trc chnh quay ngc chiu kim ng h g mt trc dao hng sang pha bn tri nh hnh 7. m bo hai mt bc cch phi song song vi nhau. ng knh trc g phi bng ng knh l g dao.   Trc chnh quay cng chiu b. Trc chnh quay ngc chiu 3.3.2. iu chinh dao: iu chnh cho mt u dao )a (hoc mt tr dao ngn) trng mt phng chia i phi (Trng vi tm trc chnh). Trc khi g mm cp li dng u nhn trc chnh iu chnh  mt u dao phay )a (mt tr dao ngn) nm ng nh ca u nhn nh hnh 8. Nu phi  c g iu chnh cho mt u dao phay )a (mt trc dao phay ngn) tip xc vi ng sinh ln nht ca phi dch bn my vo mt lng A = D/2 (D l ng knh ngoi ca phi)  tm mt u ca dao phay )a (mt tr ca dao phay ngn) trng vi tm phi nh hnh 9. 3.4. iu chnh my 3.4.1. iu chnh my bng tay: iu chnh tc  trc chnh ph thuc ng knh dao. V d: Vi dao phay )a c ng knh dao ( = 70 mm iu chnh tc  trc chnh 150 ( 200 v/p. Vi dao phay ngn ng knh ( = 10 mm iu chnh tc  trc chnh t 500 600 v/p. Trc khi ct cho dao ra xa phi bt my chy khng ti. Ct ht cc dng c khng cn thit trn bn my. Ham ch#t cac ban con la#i. B#t h# thng ti ngu#i iu chi nh voi ti vao v tr dao   dao sinh nhi#t la it nht trong qua trinh ct. T th thao tac a m ba o thu#n ti#n trong qua trinh th#c hi#n, mt lun quan sat vao vi# tri ct go#t. 3.4.2. Vn hnh t ng: iu chi nh cac tay ga#t h#p tc # ban may a tc # ban may v bc tin S = 30 40 mm/p. Ki m tra la#i chuy n #ng bng cac cho ban may th#c hi#n cha#y khng ti xem ban may a chuy n #ng n i#nh cha. Ham ch#t cac ban may khng chuy n #ng. iu chi nh dao la#i gn phi cach phi t 1  2 mm ong tay ga#t cho ban may chuy n #ng t# #ng. Mt quan sat vung gia cng tay lun   ta#i vi# tri tay ga#t t# #ng nu co s# c tra  tay ga#t v vi# tri# an toan cho ban may dng la#i. Khi gia cng khng #c di kho i vi# tri may   tranh cac s# c sa y ra ma chung ta khng s  ly #c. 3.5. Ct th, o. 3.5.1. Ct th. Trc khi gia cng t kch thc chng ta nn c bc ct th  kim tra m bo dao khng b o, mt u dao phay )a (mt tr dao phay ngn) khng ct qu tm phi. Cho dao tip xc vo mt u ca phi iu chnh bn my ly chiu su ct t 0,2 0,3 mm cho dao ct sut qua tm phi. Dng thc cp kim tra b rng rnh vu. Nu b rng rnh ln hn b rng dao phay )a (ng knh dao phay ngn) phi g li dao iu chnh li bc cch m bo hai mt bc song song vi nhau. Kim tra khong cch thnh rnh vi ng sinh ln nht t khong cch A = D/2 nh hnh 10. Nu khong cch ln hn A th qu trnh iu chnh v tr dao phi  iu chnh cho mt u dao phay )a (mt tr dao phay ngn) qu tm phi lc ny phi iu chnh li v tr gia dao v phi. 3.5.2. o: o b rng rnh bng thc cp. Nu b rng rnh ln hn b rng dao phay )a (ng knh dao phay ngn) phi g li dao iu chnh li bc cch m bo hai mt bc song song vi nhau. C th mt u dao phay )a  iu chnh qu tm phi. o khong cch A mt bn rnh vi ng sinh ln nht ca phi. Nu khong cch ln hn A th qu trnh iu chnh v tr dao phi  iu chnh cho mt u dao phay )a (mt tr dao phay ngn) qu tm phi lc ny phi iu chnh li v tr gia dao v phi. 3.6. Tin hnh gia cng: 3.6.1. Phay ly hp vu rng vung: Phay ly hp vu rng vung s rng l a. Tnh ton kim tra b rng rnh vu V d: Tnh ton kim tra b rng rnh vu nh hnh 11   ADCT: b. Tnh ton  chn dao gia cng:  p dng cng thc: Chn dao phay )a c b dy dao Bd d" b hoc dao phay ngn c Dd d" b c. Ga dao, ga phi: G dao phay )a ln trc g dao (ch chiu quay trc chnh khi g dao) Dao c ln trc g dao. Lu trc khi g dao kim tra chiu quay trc chnh. Nu trc chnh quay cng chiu kim ng h th g mt trc dao hng sang pha bn phi v ngc li trc chnh quay ngc chiu kim ng h g mt trc dao hng sang pha bn tri. m bo hai mt bc cch phi song song vi nhau. ng knh trc g phi bng ng knh l g dao.    Trc chnh quay cng chiu b. Trc chnh quay ngc chiu Phi c g trn mm cp ba chu t nh tm. Trong qu trnh g sit u ba chu cp. G iu chnh m bo phi ng tm vi mm cp ba chu. Nu phi c dng bc chiu di g L/( < 1 khi g t mt u bc ln mt u ca chu cp. Nu phi c dng bc chiu di g L/( > 1 khi g khng t mt u bc ln mt u ca chu cp. Nu phi c bin dng ngoi tr trn chiu di g L/( < 1 khi g dng ng h so r iu chnh m bo tm phi trng vi tm mm cp. Nu phi c bin dng ngoi tr trn chiu di g L/( > 1 g trc tip phi ln mm cp. Lu cc trng hp trn mt tr g phi c gia cng t nguyn cng trc  d. Gia cng: Bc 1: Ly tc  trc chnh n = 150 v/p Bt my iu chnh cho mt u dao phay )a (mt tr dao phay ngn) tip xc vi ng sinh ln nht ca phi. Bc 2: iu chnh bn my mt lng A = D/2  mt u dao trng vi mt phng chia i phi. So dao iu chnh chiu su ct t = h (h: Chiu cao khp ni vu) Trc khi ct rnh th nht iu chnh mm quay v vch  0 Bc 3: Ct to rnh vu V d: Phay khp ni vu rng vung s rng Z = 3 Ct rnh th nht: Khi tin dao ct rnh th nht cho tin dao sut qua tm phi. Ct rnh th hai: Li dao v v tr ban u Phn : Quay mm quay i mt gc  EMBED Equation.3  Ct rnh th hai tng t rnh th nht. Ct rnh th ba: Li dao v v tr ban u Phn : Quay mm quay i mt gc  EMBED Equation.3  Ct rnh th ba tng t rnh th hai.  Nu thc hin trn  chia  phi tin hnh tnh ton  phn  iu chnh  chia. ADCT: EMBED Equation.3 (N s c tnh  chia, Z s rng vu) Sau mi lt ct thc hin phn  quay tay quay i EMBED Equation.3 theo s vng l trn )a chia Ch : Vi khp ni vu c d < 0,57.D sau lt ct chnh phi thc hin thm cc lt ct ph  ct nt cc g a, b, c do cc lt ct chnh cha ct n nh hnh 17.   Phay ly hp vu rng vung s rng chn: a. Tnh ton kim tra b rng rnh vu   ADCT: b. Tnh ton  chn dao gia cng: p dng cng thc:  Chn dao phay )a c b dy dao Bd d" b hoc dao phay ngn c Dd d" b c. Ga dao, ga phi: G dao phay )a ln trc g dao (ch chiu quay trc chnh khi g dao) Dao c ln trc g dao. Lu trc khi g dao kim tra chiu quay trc chnh. Nu trc chnh quay cng chiu kim ng h th g mt trc dao hng sang pha bn phi v ngc li trc chnh quay ngc chiu kim ng h g mt trc dao hng sang pha bn tri. m bo hai mt bc cch phi song song vi nhau. ng knh trc g phi bng ng knh l g dao.    Trc chnh quay cng chiu Trc chnh quay ngc chiu Phi c g trn mm cp ba chu t nh tm. Trong qu trnh g sit u ba chu cp. G iu chnh m bo phi ng tm vi mm cp ba chu. Nu phi c dng bc chiu di g L/( < 1 khi g t mt u bc ln mt u ca chu cp. Nu phi c dng bc chiu di g L/( > 1 khi g khng t mt u bc ln mt u ca chu cp. Nu phi c bin dng ngoi tr trn chiu di g L/( < 1 khi g dng ng h so r iu chnh m bo tm phi trng vi tm mm cp. Nu phi c bin dng ngoi tr trn chiu di g L/( > 1 g trc tip phi ln mm cp. Lu cc trng hp trn mt tr g phi c gia cng t nguyn cng trc  d. Gia cng: Bc 1: Ly tc  trc chnh n = 150 v/p Bt my iu chnh cho mt u dao phay )a (mt tr dao phay ngn) tip xc vi ng sinh ln nht ca phi. Bc 2: iu chnh bn my mt lng A = D/2  mt u dao trng vi mt phng chia i phi. So dao iu chnh chiu su ct t = h (h: Chiu cao khp ni vu) Trc khi ct rnh th nht iu chnh mm quay v vch  0 Bc 3: Ct to rnh vu Khc vi ct vu rng l. Khi tin ct vu rng chn tin dao ct gt, dao khng tin sut qua tm phi, mi ln tin dao ch ct to ra sn rng mt pha ca mt rng. Sau khi phay to sn rng mt pha ca tt c cc rng, dch chuyn phi sang ngang v pha dao mt khong ng bng b dy B dao  phay to sn rng pha kia. Sau khi dch chuyn phi sang ngang khong B dao, quay phi theo chiu ngc li gc EMBED Equation.3  phay to sn th hai ca rng th nht, phay sn th hai cc rng tip theo li quay phi i gc EMBED Equation.3 nh ban u (EMBED Equation.3: gc chn  tm ca tng bc rng). Nh vy phay khp ni vu rng vung s rng chn, s ln tin dao gp hai ln s rng khp ni. Nu thc hin trn  chia  phi tin hnh tnh ton  phn  iu chnh  chia ADCT: EMBED Equation.3 (N s c tnh  chia, Z s rng vu) Sau mi lt ct thc hin phn  quay tay quay i EMBED Equation.3 theo s vng l trn )a chia   Ch : Vi khp ni vu c d < 0,57.D sau lt ct chnh phi thc hin thm cc lt ct ph  ct nt cc g a, b, c do cc lt ct chnh cha ct n Trnh t cc bc gia cng. 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Khong dch chuyn ca bn my. D - ng knh ngoi ca phi - iu chnh tc  trc chnh, tc  bn my: ntc = 150 EMBED Equation.3180 (ving/pht) Sd = 35 EMBED Equation.340(mm/pht) Bt my cho my chy. - iu chnh chiu su ct (t): t = h ( h - chiu cao rng khp ni vu)- - Tin hnh ct gt: + Tin dao ct gt xuyn tm ta c ng rnh (1-1) + Xoay phi  ct cc ng rnh cin li( 2-2), (3-3)... i vi tng loi  g ta thc hin nh sau: i vi mm chia: Mun xoay phi  ct ng rnh tip theo, ta xoay i mt gc l: EMBED Equation.3(). Trong : EMBED Equation.3- Gc chn  tm ca tng bc rng . Z - S rng vu cn gia cng. i vi  chia: Sau mi ln ct, ta iu chnh trc chnh  chia xoay i mt khong tnh theo cng thc: EMBED Equation.3 Trong : N - c tnh  chia (N = 40) Z - s rng vu cn gia cng. Ch : - Vi khp ni vu c dEMBED Equation.30,577D trong qu trnh ct khng c lt ct ph. - Vi khp ni vu c dEMBED Equation.30,557D, trong cc lt ct chnh, trn rnh vu vn  li li trong rnh, do  ta thc hin thm lt ct ph  rnh khng  li vt li. - iu chnh v tr dao  phi, thc hin nh khp ni vu rng l. - Khi tin dao ct gt: khc vi khp ni vu rng l  ch, dao khng tin sut qua tm phi, m mi ln tin dao ch ct to sn rng mt pha ca rnh. - Sau khi ct to sn rng mt pha ca tt c cc rng. Ta dch chuyn phi sang ngang v pha dao mt khong ng b dy ca dao (Bdao)  phay to sn rng phi cin li. - Sau khi dch chuyn phi sang ngang, ta quay phi theo chiu ngc li (so vi chiu quay khi phay sn th nht) mt gc EMBED Equation.3(),  phay to sn th 2 ca rng th nht. Sau  tip tc quay 1 gc EMBED Equation.3  phay sn rng th 2 v cc rng cin li. 3Kim tra.   - Dng thc o su  o chiu su rng khp ni vu. - Dng thc cp hoc panme  o b rng rnh (a) ca rng khp ni vu. - Dng thc o gc,  kim tra  i xng ca rng khp ni vu.  3.6.2. Phay ly hp vu rng thang: a. chn giao gia cng: Khp ni rng thang cn, rng thang vung c phay bng dao phay gc kp c gc cn EMBED Equation.3, dao phay gc n c gc cn EMBED Equation.3 bng gc EMBED Equation.3 rnh rng khp ni trong  dao n, dao gc kp c mi li ct ph c b rng bd bng b rng b y rnh rng khp ni vu rng thang vung, rng thang cn nh hnh 22 iu chnh v tr dao phi: i vi dao phay gc kp  gia cng bin dng vu rng thang cn. iu chnh cho tm phi chia i b rng dao nh hnh 23 (a) i vi dao phay gc n   gia cng khp ni vu rng thang vung. iu chnh cho mt u dao i qua ng tm chia i phi. Dng ke 900 p vo ng sinh ln nht ca phi, iu chnh mt u dao tip xc vi mt bn ca ke trong trng thi t)nh. Sau  iu chnh bn my mt lng R = D/2  mt u dao trng vi mt phng chia i phi nh hnh 24 (b)    a b b. Ga dao, ga phi: G dao phay )a ln trc g dao (ch chiu quay trc chnh khi g dao) Dao c ln trc g dao. Lu trc khi g dao kim tra chiu quay trc chnh. Nu trc chnh quay cng chiu kim ng h th g mt trc dao hng sang pha bn phi v ngc li trc chnh quay ngc chiu kim ng h g mt trc dao hng sang pha bn tri. m bo hai mt bc cch phi song song vi nhau. ng knh trc g phi bng ng knh l g dao.   Trc chnh quay cng chiu Trc chnh quay ngc chiu Phi c g trn mm cp ba chu t nh tm. Trong qu trnh g sit u ba chu cp. G iu chnh m bo phi ng tm vi mm cp ba chu. Nu phi c dng bc chiu di g L/( < 1 khi g t mt u bc ln mt u ca chu cp. Nu phi c dng bc chiu di g L/( > 1 khi g khng t mt u bc ln mt u ca chu cp. Nu phi c bin dng ngoi tr trn chiu di g L/( < 1 khi g dng ng h so r iu chnh m bo tm phi trng vi tm mm cp. Nu phi c bin dng ngoi tr trn chiu di g L/( > 1 g trc tip phi ln mm cp. Lu cc trng hp trn mt tr g phi c gia cng t nguyn cng trc  Phi g vo mm cp trn trc chnh  chia.  sn rng ca hai khp ni khi n khp (lm vic) tip xc u vi nhau t ngoi vo trong, trc chnh  chia phi xoay ln mt gc EMBED Equation.3 nh hnh 24 Gc EMBED Equation.3  nghing trc chnh  chia xc nh theo cng thc: + Vi vu i xng (thang cn): EMBED Equation.3 + Vi vu khng i xng (rng thang vung): EMBED Equation.3 Khi s rng khp ni EMBED Equation.3 th biu thc: EMBED Equation.3 EMBED Equation.3 Lc  cng thc (1) v (2) c th thay bng cng thc (3), (4) n gin hn - Vu rng thang cnEMBED Equation.3 - Vu rng thang vung EMBED Equation.3 (trong : Z- s rng khp ni, EMBED Equation.3- gc rnh rng khp ni) c. Gia cng: iu chnh  chia ADCT: EMBED Equation.3 (N s c tnh  chia, Z s rng vu) Tin hnh ct gt t pha ngoi vo trong nh hnh 25. Sau mi ln ct to rng chia rng theo cng thc EMBED Equation.3  phn . 3.6.3. Phay ly hp vu rng tam gic: a. chn giao gia cng: Khp ni vu rng tam giac cn, rng tam giac vung c phay bng dao phay gc kp c gc cn EMBED Equation.3, dao phay gc n c gc cn EMBED Equation.3 bng gc EMBED Equation.3 rnh rng khp ni trong  dao n nh hnh 26.   iu chnh v tr dao phi: i vi dao phay gc kp  gia cng bin dng vu rng tam giac cn. iu chnh cho tm phi chia i b rng dao. i vi dao phay gc n iu chnh cho mt u dao i qua ng tm chia i phi. Dng ke 900 p vo ng sinh ln nht ca phi, iu chnh mt u dao tip xc vi mt bn ca ke trong trng thi t)nh. Sau  iu chnh bn my mt lng R = D/2  mt u dao trng vi mt phng chia i phi nh hnh 27. b. Ga dao, ga phi: G dao phay )a ln trc g dao (ch chiu quay trc chnh khi g dao) Dao c ln trc g dao. Lu trc khi g dao kim tra chiu quay trc chnh. Nu trc chnh quay cng chiu kim ng h th g mt trc dao hng sang pha bn phi v ngc li trc chnh quay ngc chiu kim ng h g mt trc dao hng sang pha bn tri.   Trc chnh quay cng chiu Trc chnh quay ngc chiu m bo hai mt bc cch phi song song vi nhau. ng knh trc g phi bng ng knh l g dao. Phi c g trn mm cp ba chu t nh tm nh hnh 28. Trong qu trnh g sit u ba chu cp. G iu chnh m bo phi ng tm vi mm cp ba chu. Nu phi c dng bc chiu di g L/( < 1 khi g t mt u bc ln mt u ca chu cp. Nu phi c dng bc chiu di g L/( > 1 khi g khng t mt u bc ln mt u ca chu cp. Nu phi c bin dng ngoi tr trn chiu di g L/( < 1 khi g dng ng h so r iu chnh m bo tm phi trng vi tm mm cp. Nu phi c bin dng ngoi tr trn chiu di g L/( > 1 g trc tip phi ln mm cp. Lu cc trng hp trn mt tr g phi c gia cng t nguyn cng trc  Phi g vo mm cp trn trc chnh  chia.  sn rng ca hai khp ni khi n khp (lm vic) tip xc u vi nhau t ngoi vo trong, trc chnh  chia phi xoay ln mt gc EMBED Equation.3 nh hnh 29 Gc EMBED Equation.3  nghing trc chnh  chia xc nh theo cng thc: + Vi vu rng tam giac cn:EMBED Equation.3 + Vi vu rng tam giac vung: EMBED Equation.3 Khi s rng khp ni EMBED Equation.3 th biu thc: EMBED Equation.3 EMBED Equation.3 Lc  cng thc (1) v (2) c th thay bng cng thc (3), (4) n gin hn - Vu rng tam giac cnEMBED Equation.3 - Vu rng tam giac vung EMBED Equation.3 (trong : Z- s rng khp ni, EMBED Equation.3- gc rnh rng khp ni) c. Gia cng: iu chnh  chia: ADCT: EMBED Equation.3 (N s c tnh  chia, Z s rng vu) Tin hnh ct gt t pha ngoi vo trong nh hnh bn. Sau mi ln ct to rng chia rng theo cng thc EMBED Equation.3  phn  nh hnh 30. 4. Dng sai hng, nguyn nhn v bin php  phng. Dng sai hng, nguyn nhn v bin php  phng khi phay ly h#p rng vung. TTDng sai hngNguyn nhnBin php phng nga1Chiu cao rnh vu khng t- Do ly chiu su ct khng ng. - Thao tc o v c kch thc khng chun- Khi ly chiu su ct thn trng chun xc - Thao tc o kim chnh xc2Chiu rng rnh vu khng t- Do khi iu chnh v tr dao phi  mt u dao tin qu tm. - Trc dao o theo hng mt u dao.- Thao tc thao tc thn trng chnh xc. iu chnh du xch bn my chun - Kim tra v iu chnh li bc cch trc khi thc hin3Cc rng vu khng u nhau- Do phn  khng chnh xc - Cc mt tr ca phi khng ng tm -  g khng chnh xc - Khi phn  thn trng chun xc - Chun b phi chnh xc. Kim tra phi trc khi lm - Hiu chnh  g trc khi thc hin. Dng sai hng, nguyn nhn v bin php  phng khi phay ly h#p rng thang cn (rng tam giac cn), rng thang vung (rng tam giac vung). TTDng sai hngNguyn nhnBin php phng nga1Frophin rng vu khng a#t- Do cho#n dao khng ung goc #. - Do dao bi# a o trong qua trinh gia cng.- Ki m tra la#i goc # dao trc khi gia cng - Ki m tra va iu chi nh la#i ba#c cach a m ba o hai m#t ba#c song song vi nhau.2Ranh vu bi# l#ch tm v m#t phia- Do khi iu chnh v tr dao phi  mt u dao tin qu tm phi vi dao goc n, m#t ph ng chia i b r#ng dao goc kep khng i qua tm phi. - Trc dao o theo hng mt u dao.- Thao tc thao tc thn trng chnh xc. iu chnh du xch bn my chun khi iu chi nh vi# tri gia dao va phi - Kim tra v iu chnh li bc cch trc khi thc hin3Cc rng vu khng u nhau- Do phn  khng chnh xc - Cc mt tr ca phi khng ng tm -  g khng chnh xc - Khi phn  thn trng chun xc - Chun b phi chnh xc. Kim tra phi trc khi lm - Hiu chnh  g trc khi thc hin.4Goc n khp cu a rng vu khng a#t- Do iu chi nh goc l#ch cu a u# chia khng ung goc - Ki m tra va iu chi nh la#i goc l#ch u# chia trc khi th#c hi#n5. Kim tra sn phm: 5.1. Phng php kim tra. Phng phap ki m tra tr#c tip co tinh toan. - Dung cac thit bi# o thng thng s  du#ng trong nganh c khi. Nh thc c#p, ban me o trong, thc o goc. Phng phap ki m tra tr#c tip dung cn mu ho#c dng ki m. - Dung cac thit bi# o chuyn dung: Vi loa#i ly h#p vu #c sa n xut hang loa#t co th  ch ta#o m#t ly h#p vu chu n   ki m tra cac ly h#p vu #c gia cng. Vi ly h#p vu sa n xut n chic trong s a cha thi dung ngay vu con la#i   ki m tra sau khi gia cng. 5.2. Kim tra. Khp ni vu rng vung. - Kim tra chiu cao rnh vu dng thanh o su ca thc cp. - Kim tra b rng rnh vu dng m o trong ca thc cp. - Ki m tra m#t bn ranh vu co i qua tm khng dung thc c#p   ki m tra - Dung dng chu n la m#t bin da#ng vu a #c gia cng chu n mai s a cac b m#t   ki m tra cac chi  tiu v lp ghep. Khp ni vu rng thang cn, rng thang vung. - Kim tra chiu cao rnh vu dng thanh o su ca thc cp. - Kim tra b rng rnh vu dng m o trong ca thc cp.   a m ba o chinh xac pha i dung dng ki m tra. - Ki m tra b r#ng ranh vu rng thang cn co i qua tm khng pha i dung dng ki m chuyn dung - Ki m tra m#t bn ranh vu rng thang cn co i qua tm khng dung thc c#p   ki m tra. - Ki m tra goc n khp b m#t ranh vu dung thc o goc. - Dung dng chu n la m#t bin da#ng vu a #c gia cng chu n mai s a cac b m#t   ki m tra cac chi  tiu v lp ghep. Khp ni vu rng tam giac cn, rng tam giac vung. - Kim tra chiu cao rnh vu dng dng ki m tra chuyn dung - Kim tra b rng rnh vu dung dng ki m tra. - Ki m tra goc h#p b i hai m#t bn ranh vu dung dng goc kt h#p cn la ho#c dung thc o goc   ki m tra. - Ki m tra b r#ng ranh vu rng tam giac cn co i qua tm khng pha i dung dng ki m chuyn dung - Ki m tra m#t bn ranh vu rng tam giac cn co i qua tm khng dung thc c#p   ki m tra. - Ki m tra goc n khp b m#t ranh vu dung thc o goc. - Dung dng chu n la m#t bin da#ng vu a #c gia cng chu n mai s a cac b m#t   ki m tra cac chi  tiu v lp ghep. 6. V sinh cng nghip: - Khng dng tay, vt cng hay gi lau dng  gt phoi khi my ang ct gt. - Thao tc vn hnh my phi thn trng nh nhng v ng theo cc nguyn tc khi s dng my phay. - Thc hin ng cc quy trnh gia cng  c hng hn. - Cc dng c phi  dng ni quy nh - Gi cho khu vc thc tp lun sch s. - Cui bui thc hnh v sinh my xng, dng c sch s, kim tra v a v ni quy nh. * Kim tra: Khp ni vu rng vung. - Kim tra chiu cao rnh vu dng thanh o su ca thc cp. - Kim tra b rng rnh vu dng m o trong ca thc cp. - Ki m tra m#t bn ranh vu co i qua tm khng dung thc c#p   ki m tra - Dung dng chu n la m#t bin da#ng vu a #c gia cng chu n mai s a cac b m#t   ki m tra cac chi  tiu v lp ghep. Khp ni vu rng thang cn, rng thang vung. - Kim tra chiu cao rnh vu dng thanh o su ca thc cp. - Kim tra b rng rnh vu dng m o trong ca thc cp.   a m ba o chinh xac pha i dung dng ki m tra. - Ki m tra b r#ng ranh vu rng thang cn co i qua tm khng pha i dung dng ki m chuyn dung - Ki m tra m#t bn ranh vu rng thang cn co i qua tm khng dung thc c#p   ki m tra. - Ki m tra goc n khp b m#t ranh vu dung thc o goc. - Dung dng chu n la m#t bin da#ng vu a #c gia cng chu n mai s a cac b m#t   ki m tra cac chi  tiu v lp ghep. Khp ni vu rng tam giac cn, rng tam giac vung. - Kim tra chiu cao rnh vu dng dng ki m tra chuyn dung - Kim tra b rng rnh vu dung dng ki m tra. - Ki m tra goc h#p b i hai m#t bn ranh vu dung dng goc kt h#p cn la ho#c dung thc o goc   ki m tra. - Ki m tra b r#ng ranh vu rng tam giac cn co i qua tm khng pha i dung dng ki m chuyn dung - Ki m tra m#t bn ranh vu rng tam giac cn co i qua tm khng dung thc c#p   ki m tra. - Ki m tra goc n khp b m#t ranh vu dung thc o goc. - Dung dng chu n la m#t bin da#ng vu a #c gia cng chu n mai s a cac b m#t   ki m tra cac chi  tiu v lp ghep. II. PHAY THEN HOA Gii thi#u: Trc then hoa c dng  lp bnh rng truyn chuyn ng quay vi tc  v ti trng ln trong cc hp tc  my cng c, t, my ko& Cc bnh rng ny c th di trt trn trc d dng  thay i tc  khi cn thit. Theo hnh dng ca then, trc then hoa thng c ba loi nh hnh 31: a- trc then hoa ch nht; b- trc then hoa thn khai; c- trc then hoa tam gic. Trong  trc then hoa ch nht l loi thng dng, hay c s dng.   Cc yu t c bn ca trc then hoa: ng knh ngoi D, ng knh trong d, chiu dy them b, chiu cao then EMBED Equation.3 Trong sn xut ln, trc then hoa c gia cng bng phng php bao hnh, hoc phay chp hnh bng dao phay nh hnh tng t nh phay bnh rng tr rng thng. Trong sn xut n chic (nh cng tc sa cha& ) c th phay trc then hoa ch nht bng dao phay ia thng dng trn my phay ngang. Hi#n nay co th  s  du#ng phng phap can ta#o tru#c then hoa. Mc tiu: - Trnh by c nhng c im c bn ca then hoa. - Xc nh c yu cu k thut khi phay then hoa. - S dng c u chia  vn nng. - Vn hnh c my phay ng quy trnh quy phm  gia cng then hoa t cp chnh xc 8-10,  nhm cp 4-5, ng yu cu k thut, ng thi gian quy nh, m bo c an ton lao ng, v sinh cng nghip. - Phn tch c cc dng sai hng, nguyn nhn v bin php khc phc. - Rn luyn tnh k lut, kin tr, cn thn, nghim tc trong khi thc tp ti xng. Ni dung: 1. Cc thng s hnh hc ca then hoa. Theo hnh dng ca then, trc then hoa thng c ba loi theo hnh 31: a- trc then hoa ch nht; b- trc then hoa thn khai; c- trc then hoa tam gic. Trong  trc then hoa ch nht l loi thng dng, hay c s dng. Cc yu t c bn ca trc then hoa: ng knh ngoi D, ng knh trong d, chiu dy them b, chiu cao then EMBED Equation.3 2. Yu cu k thut khi phay then hoa.  SHAPE \* MERGEFORMAT  - # nham b m#t sn then, m#t tru# ngoai D cu a then, m#t tru# trong d cu a then. - # song song m#t bn sn then vi ng tm cu a tru#c. - Dung sai lp ghep then hoa. Vic xc nh cc yu cu k thut  nhm,  song song,  chnh xc v dung sai lp ghp... ca trc then hoa cn phi cn c vo kiu lp ghp ca trc then hoa v chi tit moai  lp trn n: nh tm theo ng knh ngoi, nh tm theo ng knh trong ,nh tm theo mt bn nh hnh 33. Ngoi ra cn phi cn c vo tnh cht ca truyn ng moai  c nh trn trc hay di trt trn truc then hoa... nh tm theo ng knh trong (d, b) lc ny ta cn gia cng chnh xc ng knh d trn trc v kch thc D trn moai , s dng phng php ny cho  chnh xc ng tm v  cng vng ca then hoa cao nhng chi ph ch tao ln v kh khn do: Vic gia cng chnh xc d trn trc phi bng phng php mi nh hnh, vic gia cng chnh xc D trn moai  th rt kh khn do ta phi mi  t  chnh xc D. nh tm theo ng knh ngoi (D, b) lc ny ta cn gia cng chnh xc kch thc D trn trc v kch thc d trn moai , phng php ny cho  chnh xc v ng tm v  cng vng khng cao bng phng php trn, nhng vic gia cng chnh xc cc kch thc lp ghp th n gin hn. i#nh tm theo mt bn (b) lc ny ta cn gia cng chnh xc kch thc b, phng php ny khi yu cu v s ng tm khng cao v vi nhng b truyn c khe h mt bn ca then v rnh trn moai  nh  trnh va p khi ti trng i chiu.  i#nh tm theo D b. i#nh tm theo d c. i#nh tm theo b Nh vy ta s cn c vo tnh cht mi ghp v c im lm vic m  i xc nh cc yu cu k thut ca n. 3. Phng php gia cng. 3.1. G lp v iu chnh phn  vn nng. 3.1.1. G lp v iu chnh phn  n gin. U# chia tr#c tip: L kiu  chia n gin chia trc tip in hnh c s dng trong cc trng hp g phay cc then hoa co s phn cn chia u trn phi t (2, 3, 4, 6, 8, v 12 phn). c im chuyn ng ca  chia loi ny l gia tay quay  chia vi trc chnh dng g phi c quan h chuyn ng trc tip, ngh)a l tay quay  chia quay bao nhiu vng th trc chnh mang phi quay by nhiu vng.  Hnh 34: U# chia tr#c tip Cu ta#o u# chia tr#c tip va u# #ng: Bn tri l  chia, trong thn 6 c lp trc chnh, trc chnh c th quay trn trong thn 6, pha trc trc chnh c l cn mooc  lp u nhn 8 mang tm gt tc 7. Pha sau trc chnh lp )a chia 2 v tay quay 3. )a chia 2 c x 12 hoc 24 rnh cch u cnh )a. Tm m 4  lp tay quay 3, bao che 5 bo v khng cho phoi lt vo )a chia v  quay pha sau trc chnh. Tay hm 1 dng hm cht trc chnh vi thn 6 sau khi chia nh hnh 34. Bn phi l  ng km theo  chia dng nh v. Trc g phi trn mii nhn 8 ca  chia v mii nhn 9 trn  ng. Mii nhn 9 c th iu chnh ra, vo trong thn (nng  ng ) 10 bng cch xoay nm xoay 12 pha sau  ng. Vt 11 hm cht mii nhn 9 vi thn 10 ti v tr  iu chnh. Ga u# chia tr#c tip ln m#t ban may. iu chi nh   u nho#n nong u# #ng ngang tm vi u nho#n u# tru#c chinh u# chia va cac u tm cu a u# chia ln hn ho#c bng chiu dai phi. Ga tru#c chu n ln hai u nhn u# #ng, u# chia. Khi g phi phi r, chnh cho ng sinh trn tru#c chu n song song mt bn my, ng sinh bn tru#c chu n song song hng tin dc bn my nh hnh 35.  Hnh 35: iu chi nh  song song u# chia trc khi th#c hi#n S rnh trn )a chia 2 cn quay i trong mi ln chia c xc nh theo cng thc: a= EMBED Equation.3 Trong  : - a : l s rnh trn )a chia 2 cn quay i trong mi ln chia. - Z : s phn cn chia u trn phi . - A : s rnh hin c trn )a chia 2.  chia gin tip:  Khc vi  chia trc tip,  chia gin tip c c im l tay quay  chia vi trc chnh  chia c quan h chuyn ng gin tip thng qua c cu gim tc l trc vt v bnh vt. Cu to gm cc b phn hnh 36: 1: Thn, 2:Mmcp, 3:Bnh vt(z=40) 4: Trc vt (k=1), 5; Cht cm, 6: Tay quay (M), 7: Compa c, 8: )a chia Khi chia, quay tay quay M ()a chia vn ng yn nh chi hm K pha sau )a chia). Thng qua trc vt bnh vt l trc chnh mang phi quay. Trn tay quay (M) c cht cm C  inh v tr ca tay quay trn )a chia sau mi ln chia. Trn )a chia c khoan cc vng l ng tm vi s l trn mi vng l khc nhau do   chia gin tip c kh nng chia rng hn so vi  chia trc tip. Ga u# chia gin tip ln m#t ban may. iu chi nh   u nho#n nong u# #ng ngang tm vi u nho#n u# tru#c chinh u# chia va cac u tm cu a u# chia ln hn ho#c bng chiu dai phi. Ga tru#c chu n ln hai u nhn u# #ng, u# chia. Nu pha trc chnh  chia c g mm cp th c th mt u g mm cp, mt u chng tm pha  ng. Khi g phi phi r, chnh cho ng sinh trn tru#c chu n song song mt bn my, ng sinh bn tru#c chu n song song hng tin dc bn my nh hnh 37.   Hnh 37: iu chnh  chia  phn  trc khi gia cng: Tnh ton  chia chi tit thnh cc phn u nhau trn  chia gin tip: chia u phi) v n l s vng quay m tay quay M cn phi quay i trong mi ln chia  trc chnh mang phi quay i  EMBED Equation.3  vng th ta c cng thc tnh sau: N=  EMBED Equation.3  Khi quay tay quay M i mt vng, trc chnh mang phi quay i  EMBED Equation.3  vng. Nh vy  trc chnh  chia quay i mt vng th tay quay M phi quay i  EMBED Equation.3 =40 vng T s  EMBED Equation.3  l mt hng s v c k hiu l N. Hng s N c gi l c tnh ca  chia (v a s cc  chia thng c N = 40). Yu cu mi ln chia phi phi quay i c  EMBED Equation.3  vng (Z l s phn cn chia u) 3.1.2. G lp v iu chnh phn  vi sai. Ga u# chia vn nng ln m#t ban may. iu chi nh   u nho#n nong u# #ng ngang tm vi u nho#n u# tru#c chinh u# chia va cac u tm cu a u# chia ln hn ho#c bng chiu dai phi. Ga tru#c chu n ln hai u nhn u# #ng, u# chia. Nu pha trc chnh  chia c g mm cp th c th mt u g mm cp, mt u chng tm pha  ng. Khi g phi phi r, chnh cho ng sinh trn tru#c chu n song song mt bn my, ng sinh bn tru#c chu n song song hng tin dc bn my nh hnh 37. c im cu to: Gn ging  chia gin tip n gin, nhng ngoi trc chnh (3) cn c thm trc ph (4) (Hnh 38)  m rng kh nng chia trn  chia v kh nng cng ngh ca my phay. Trc chnh  chia vn nng c th xoay nghing so vi v tr nm ngang ln pha trn gc t 00 - 1000 v xung pha di gc t 00 - 100 (H) l chiu cao t tm trc chnh  chia n mt bn my khi trc chnh  chia  v tr nm ngang, (H) l thng s c bn ch kch c  chia. Thng c cc c: H= 100( 135 ( 160( 200...  Hnh 38:  chia vn nng v  ng km theo  chia. Cng dng ca  chia vn nng :  chia vn nng c s dng trong cc trng hp sau: G phay cc chi tit dng trn hoc on thng cn chia thnh cc phn bt k u hoc khng u nh: bnh rng, thanh rng, dao phay, dao doa, khc thc, khc vch trn cc vng du xch ... G phay rnh trn mt cn, rnh trn mt u dng tr, rnh xon, rnh xoy, cam phng Acsimet... Cc b phn chnh ca  chia vn nng.  Trn hnh 39 th hin cc b phn chnh ca  chia vn nng .  Hnh 39: Cc b phn chnh ca  chia vn nng. (1)- Tay quay (M): Trn tay quay c nm xoay 14  rt hoc cm cht nh v C vo cc vng l trn )a chia gin tip 9. (2)- V  chia  , g cc chi tit b phn ca  chia. Di y v c hai cht nh v  nh v  chia trn rnh T bn my. (3)- Trc chnh lp trong thn 6, thn 6 c th xoay trong v 2  nghing trc chnh 3 ln trn hoc xung di so vi v tr nm ngang phn trc chnh nm trong thn 6 c lp c nh bnh rng vt vi s rng Zt = 40 n khp vi trc vt c s u rng Kt = 1 (tng t nh  chia gin tip hnh V - 2). Pha trc trc chnh c l cn moc  lp u nhn 13 mang tm gt tc 12. Pha ngoi c ren  lp mm cp ba chu v )a chia trc tip 11. Pha sau trc chnh cing c l cn moc  lp trc g bnh rng khi chia vi sai. (4)- Trc ph  lp bnh rng thay th khi chia vi sai, phay rnh xon. (5)- Hai ai c v vt hm thn 6 vi v 2. (6)- Thn  chia, pha trong rng  lp trc chnh 3 v c cu gim tc trc vt - bnh vt. (7)- Vt hm trc chnh sau khi chia. (8)- Tay gt iu chnh bc lch tm pha trong thn 6 cho trc vt n khp hoc tch khi bnh vt. (9)- )a chia gin tip. (10)- Ming c  xc nh gc quay ca )a chia trc tip (11) khi chia (nu )a chia 11 khng khc vch chia   cnh, m c x rnh hoc khoan mt vng l th chi tit 10 l tay gt iu chnh cht nh v C cm vo hoc rt ra khi rnh, l trn )a chia 11). Nguyn l chuyn ng ca  chia vn nng. Chuyn ng trc tip: iu chnh bc lch tm cho trc vt tch khi bnh rng vt, quay trc tip trc chnh  thc hin chia bng )a chia trc tip 11 (lc ny quay tay quay M, trc chnh khng quay). Chuyn ng gin tip: Gt tay quat 8 iu chnh bc lch tm cho trc vt n khp bnh rng vt, lc ny  trc chnh quay c phi quay tay quay M, chuyn ng s truyn n trc chnh theo s  nh hnh 40)  Hnh 40: S  chuyn ng gin tip  chia vn nng. Quay tay quay M trc I quay (trc I lng khng trong ng V) thng qua cp bnh rng tr c t s truyn i = 1 lm trc II (tc trc vt c s u rng kt = 1) quay, lm bnh vt c s rng Zt= 40 lp c nh vi trc chnh III quay theo nguyn tc: Tay quay M quay mt vng, trc chnh III quay EMBED Equation.3= EMBED Equation.3 vng. Tay quay M quay 40 vng, trc chnh III quay mt vng. Dng c km theo  chia vn nng. Hnh V-6:  ng dng   (nh v ) mt u trc g phi (u kia trc g chng trn mii nhn  chia). Hnh V - 6a l hnh dng bn ngoi ca  ng n gin: 1- thn, 2- vt hm c nh mii nhn 3 vi nng  ng 4 sau khi iu chnh mii nhn chng vo l tm trc g. Nm xoay 5  iu chnh mii nhn 3 tin, li. 6- vt hm nng 4 vi thn 1; 7- trc (u bn trong thn 1 c gn bnh rng (8) n khp vi thanh rng 9- Hnh V - 6c).  iu chnh nng 4 ln, xung. - Hnh V-6c: L cu to bn trong ca  ng n gin Hnh V-6b:  ng vn nng: 1- Thn, 2- Nng  ng c lp u nhn 5, iu chnh u nhn tin, li bng nm xoay 4; vt 6 hm c nh u nhn 5 vi nng 2. ai c 7 hm c nh nng 2 vi thn 1. Nng 2 ca  ng c th iu chnh ln, xung bng v lng 8 v c th xoay cho mii nhn 5 ngc ln hoc chi xung so vi ng tm ngang gc ( 300.  a, b, Hnh 41:  ng km theo  chia vn nng. Hnh 41: Mt s dng c khc km theo  chia vn nng. (a)- Tm gt tc: 1- thn; 2- vt hm thn 1 vi u nhn; 3- vt hm ui cp tc trong rnh thn 1. (b)- u nhn c nh: 1- tm gt tc; 2- thn u nhn dng cn moc lp vo l trc chnh  chia v c hm cht vi trc chnh  chia bng vt 3. (c)- Cp tc: 1- thn; 2- vt hm trc g vi thn 1; 3- ui cp tc. (d)- u nhn c ln: 1- tm gt tc; 2- thn dng cn moc lp vo l trc chnh c tnh t hm (chng xoay) cao khng cn vt hm pha sau nh u nhn c nh . (g)- Kch   tng  cng vng cho trc g phi loi di: 1- u kch ; 2- ai c iu chnh u 1 ln, xung; 3- thn kch; 4- vt hm c nh v tr u 1 sau khi iu chinh. (h)- Trc tm  kim tra, iu chnh  ng tm gia mii nhn  chia v mii nhn  ng. (k)- Trc g phi loi hai u c l tm  chng trn mii nhn  chia v mii nhn  ng. (l)- Trc g phi loi cng - xn: 1- ui trc g dng cn moc lp vo l trc chnh  chia;3- ai c hm cht phi trn on nh v 2 ca trc g. (m)- Mm g ph n gin  k cao  chia khi cn g phay phi c ng knh ln, hoc g xoay ngang  chia trn bn my. (n)- Mm g ph c bn xoay: 1-  g; 2- mm g c th xoay theo mt phng ngang so vi  1 gc t 00 ( 3600. (Hnh 42) Ngoi nhng dng c km theo  chia trn,  m rng kh nng, cng dng ca  chia, cn c thm mt s dng c khc nh: mm cp ba chu, cc bnh rng thay th, chc g bnh rng thay th  chia vi sai, phay rnh xon...  a, b, c,   d, g,  h,  k, l, n, Hnh 42: Dng c km theo  chia vn nng Cc phng php chia trn  chia vn nng: Trn  chia vn nng c th thc hin chia chi tit dng trn hoc on thng thnh cc phn u hoc khng u bng cc phng php sau: Chia trc tip . Chia gin tip n gin. Chia vi sai. Chia theo gc chn  tm cc phn chia v.v... Chia trc tip: 1. Phm vi p dng: S phn cn chia trn phi t (Z < 10). 2. iu chnh  chia trc khi chia: iu chnh bc lch tm cho trc vt tch khi bnh vt. Khi chia, quay trc tip trc chnh  )a chia (11) gn pha trc trc chnh quay i s l (rnh) hoc s  theo tnh ton. 3. Cng thc tnh chia trc tip: a- Vi )a chia trc tip c khoan 1 vng l (hoc x cc rnh) cch u nhau: a = EMBED Equation.3 Trong : a - S l (rnh) trn )a chia trc tip phi quay i trong mi ln chia. A - S l (rnh) ca vng l trn )a chia (thng A = 24 l hoc rnh). Z - S phn cn chia u trn phi. b- Vi )a chia trc tip c khc vch chia  cnh )a chia - gm 360 vch, mi vch c gi tr 1o. (o = EMBED Equation.3 Trong : (o - S  trn )a chia trc tip phi quay i trong mi ln chia. Z - S phn cn chia u trn phi. Trng hp gc ( khi chia c s l n pht, xc nh phn l pht trn tm c (10). Trn tm c (10) c khc vch chun  0  gia v mi bn vch  0 c khc chia 12 vch cch u (Hnh 43), gi tr mi vch l 5 pht.  a, b, Hnh 43: Xc nh gc quay trn )a chia trc tip c vch chia  Cch xc nh gc quay ( khi chia tng t nh xc nh kt qu o trn thc cp. Trc ht quay trc chnh  chia  vch chn  cn chia trn )a chia (11) n st vch  0 ca tm c (10). Sau  tip tc quay hiu chnh trc chnh  vch ch phn l n pht ca gc ( cn chia trn tm c trng vi mt vch no  trn )a chia. Trn hnh V-8a: )a chia quay ngc chiu kim ng h: gc quay chia ( = 60o35 ; Hnh V- 8b: )a chia quay cng chiu kim ng h: gc quay chia ( = 239o40 . Vi )a chia trc tip khc vch chia  nh trn, c th chia theo gc chn  tm cc phn chia khng u nhau. (Nh chia rng khi phay rng dao phay, dao doa c bc rng khng u). Chia gin tip: 1. Phm vi p dng:  chia chi tit thnh cc phn bt k, u hoc khng u nhau. 2. iu chnh  chia trc khi chia: iu chnh bc lch tm cho trc vt n khp bnh vt. Khi chia quay tay quay M  trc chnh mang phi quay i gc hoc khong cn chia. Chia gin tip c 3 phng php chnh: chia n gin, chia vi sai, chia theo gc chn  tm cc phn chia. 3. Chia gin tip n gin: a) Cng thc tnh chia: Tng t nh  trnh by  phn  chia gin tip n gin. Gi s phn cn chia u trn phi l Z, mi ln chia trc chnh  chia mang phi phi quay i EMBED Equation.3 vng. Vi s c tnh  chia l N, th s vng quay (n) m tay quay M  chia phi quay i trong mi ln chia c tnh theo cng thc: n = EMBED Equation.3 b) Phng php chia: V d 1: Tnh phn  chia rng  phay bnh rng c s rng Z = 20 trn  chia D.U.A - 100 c N = 40. p dng cng thc n = EMBED Equation.3ta c: n = EMBED Equation.3= 2 vng. Vy khi chia, rt cht C trn tay quay M khi )a chia gin tip, sau  quay tay quay M i ng 2 vng ri li cm cht C vo ng v tr l ban u trn )a chia. V d 2: Tnh phn  chia rng  phay bnh rng c s rng Z = 30 trn  chia Y4 -H-160 c N = 40. p dng cng thc n =EMBED Equation.3 ta c: n = EMBED Equation.3= 1 vng + 1/3 vng.  xc nh chnh xc s phn l vng (1/3 vng) ca tay quay M trong mi ln chia, phi s dng cc vng l v compa c trn )a chia gin tip (Hnh43). Trn hai mt ca )a chia gin tip c khoan nhiu vng l ng tm vi s l khc nhau, khong cch gia cc l trn tng vng l u nhau. Mt trc )a chia c compa c vi hai cng A, B c th m ra, khp vo. Quay li v d 2,  tay quay M  chia quay i ng s phn l (1/3 vng) khi chia, ta ly s l ca vng l no  trn )a chia gin tip c th chia ht cho mu ca phn s phn vng quay l ( a v ti gin)  tnh ton. Vi v d 2, vng l c s l 54, chia ht cho 3. Vy s vng quay n m tay quay M ca  chia phi quay i trong mi ln chia rng c xc nh: n = EMBED Equation.3 = EMBED Equation.3 = 1 vng + EMBED Equation.3 vng = 1 vng + EMBED Equation.3 = 1 vng + EMBED Equation.3 vng (Mi ln chia rng phi quay tay quay M  chia i 1 vng v 18 l trn vng l 54).  tay quay M quay i ng 18 l trn vng l 54 trc khi chia phi iu chnh compa c. Trc ht ni vt hm G, cm cht C trn tay quay M vo l bt k trn vng l 54 (trn hnh V-9 l l K), y cng A t vo cht C, iu chnh cng B m ra (hoc khp vo)  sao cho s l c bao gia hai cng A, B l (18 + 1) l trn vng l 54 (trn hnh V- 9 t l K n l K trn vng l 54 l 19 l). iu chnh xong hmcht vt G li. Khi chia, rt cht C trn tay quay M khi l K, quay tay quay M i 1 vng v quay tip thm  cht C n ng v tr l K st cng B th cm cht C vo l K . Tip tc gt compa c  cng A li t vo cht C, cng B n v tr l K mi. S l ca cc vng l trn )a chia gin tip: +  chia Y4 -H-160: c 1 )a chia gin tip - vi cc vng l: Mt 1: 16 - 17 - 19 - 21 - 23 - 29 - 30  31 l Mt 2: 33 - 37 - 39 - 41 - 43 - 47 - 49  54 l +  chia D.U.A- 100: C 2 )a chia gin tip: - )a 1: Mt 1: 39 - 47 - 57 - 63 - 73 - 87 - 96 l Mt 2: 37 - 53 - 69 - 77 - 81 - 83 - 99 l - )a 2: Mt 1: 41 - 45 - 49 - 59 - 61 - 89 - 97 l Mt 2: 43 - 51 - 67 - 71 - 79 - 91 - 99 l V d 3: Tnh chia rng  phay bnh rng c s rng Z = 57 rng trn  chia Y4 -H-160? p dng cng thc n = EMBED Equation.3 ta c n = EMBED Equation.3 Ta thy phn s EMBED Equation.3 khng th ti gin hn c na v )a chia gin tip ca  chia Y -H-160 khng c vng l no c s l chia ht cho mu s 57. Trng hp ny khng th chia gin tip n gin c, phi thc hin chia rng theo phng php phc tp hn - chia vi sai. 4. Chia vi sai: a) iu chnh  chia vn nng  chia vi sai: Quay li v d 3, tm thi chn mt s Zc ( Z  c th chia gin tip n gin theo n = EMBED Equation.3 (chn s Zc sao cho c th chn c vng l trn )a chia gin tip c s l chia ht cho mu s ca phn s ti gin EMBED Equation.3) Nh vy c sai s vng quay ca tay quay (M)  chia khi chia l : (n = n - n = EMBED Equation.3 - EMBED Equation.3  b, tr sai s (n, phi lp cu bnh rng thay th EMBED Equation.3.EMBED Equation.3 truyn chuyn ng quay t trc chnh  chia n trc ph  chia (Hnh 44), thng qua cp bnh rng cn c t s truyn i = 1 lm ng V mang )a chia gin tip quay khi quay tay quay M theo n = EMBED Equation.3 nhng thc t l  quay i c n = EMBED Equation.3 (Khi chia vi sai, cht hm K bn cnh hoc pha sau )a chia phi tch khi )a chia  )a chia quay theo ng V). b) Trnh t cc bc tnh ton khi chia vi sai: Bc 1: Chn Zc ( Z. Nu Zc > Z, (n > 0, khi quay chia, )a chia quay cng chiu tay quay M  b vo sai s - N/Zc; nu Zc < Z, (n < 0, khi quay chia, )a chia quay ngc chiu tay quay M  tr i sai s N/Z - N/Zc. Hnh 44: S  iu chnh  chia Y4 -H-160  chia vi sai Bc 2: tnh phn  theo n = EMBED Equation.3 Bc 3: Tnh chn b bnh rng thay th iu chnh  chia b, tr sai s EMBED Equation.3- EMBED Equation.3 = EMBED Equation.3.EMBED Equation.3=  Khi chn s rng cc bnh rng thay th Z1, Z2, Z3, Z4 phi nghim iu kin lp bo m tha mn: Z1 + Z2 ( Z3 + 15 Z3 + Z4 ( Z2 + 15 V d 1: Tnh chia rng  phay bnh rng c s rng Z = 63 trn  chia Y4 -H-160. Bc 1: Chn Zc = 60 (c gng chn Zc khng chnh qu nhiu so vi Z v nn l s chn  d tnh ton). Nh vy Zc < Z, khi quay chia, )a chia quay ngc chiu tay quay M. Bc 2: Tnh phn  chia rng theo: n =EMBED Equation.3 = EMBED Equation.3 =EMBED Equation.3 = 36 l/ vng l 54. Bc 3: tnh chn b bnh rng thay th iu chnh  chia tr sai s: ( = EMBED Equation.3- EMBED Equation.3=EMBED Equation.3.EMBED Equation.3= = EMBED Equation.3= - EMBED Equation.3 Cc bnh rng thay th km theo  chia Y4 -H-160 c nhng s rng: Z = 25 - 30 - 35 - 40 - 50 - 55 - 60 - 70 - 80 - 90 - 100. Cn c s rng cc bnh rng thay th km theo  chia, ta chn c b bnh rng iu chnh  chia: EMBED Equation.3.EMBED Equation.3= .EMBED Equation.3 = EMBED Equation.3.EMBED Equation.3 = EMBED Equation.3.EMBED Equation.3 Nghim iu kin iu lp: Z1 + Z2 ( Z3 + 15 => 60 + 30 > 50 + 15 Z3 + Z4 ( Z2 + 15 => 50 + 50 > 30 + 15 Vy s rng b bnh rng thay th chn nh trn tha mn iu kin lp. Nhng  )a chia quay ngc chiu tay quay M, phi lp thm mt bnh rng trung gian Z0 gia Z1 v Z2 hoc gia Z3 v Z4 - Hnh V-11. V d 2: Tnh chia rng  phay bnh rng c s rng Z = 123 rng trn  chia D.U.A- 100. V bnh rng c Z = 123 nn khng th chia rng theo phng php chia gin tip n gin, phi chia theo phng php chia vi sai. Bc 1: Chn Zc = 120, Zc < Z, (n < 0, khi chia rng, )a chia quay ngc chiu tay M. Bc 2: Tnh phn  chia rng: n = EMBED Equation.3 = EMBED Equation.3 = EMBED Equation.3 = 33 l/ vng l 99 Bc 3: Tnh chn b bnh rng thay th iu chnh  chia tr sai s EMBED Equation.3-EMBED Equation.3=EMBED Equation.3 = EMBED Equation.3 = EMBED Equation.3= -EMBED Equation.3 Cc bnh rng thay th km theo  chia D.U.A-100 c nhng s rng: Z = 24 - 25 - 26 - 28 - 30 - 32 - 40 - 44 - 48 - 56 - 60 - 64 - 72 - 80-88-100-127  a, b, Hnh 45: S  lp bnh rng thay th iu chnh  chia vn nng Y4 - H-160  chia vi sai Do  b bnh rng thay th iu chnh  chia c th chn: EMBED Equation.3=EMBED Equation.3= EMBED Equation.3 = EMBED Equation.3  Hnh 46: S iu chnh  chia Y4 -H-160 chia vi sai. Nghim iu kin lp: Z1 + Z2 ( Z3 + 15 => 28 + 56 > 32 + 15 Z3 + Z4 ( Z2 + 15 => 32 + 48 > 56 + 15 Nh vy b bnh rng thay th chn nh trn tha mn iu kin lp. S  lp nh trn hnh 45,46. 3.2. G lp, iu chnh phi. 3.2.1. G phi . G phi ln hai u nhn  chia v  ng. Mt tr phi pha gn  ng g kp tc (Kp tc va truyn m men khi quay chia  phn  va c tc dng chng xoay phi khi gia cng). Nu pha trc chnh  chia c g mm cp th mt u g mm cp, mt u chng tm pha  ng. Nu chiu phi v phn gia cng then ngn th kp di trc tip vo mm cp. 3.2.2. iu chnh phi.  SHAPE \* MERGEFORMAT  Hnh 47: Phng php g lp  chia trc khi gia cng Sau khi g phi phi r, chnh cho ng sinh trn tru#c chu n song song mt bn my, ng sinh bn tru#c chu n song song hng tin dc bn my (Hnh 47). 3.3. G dao, iu chnh dao. 3.3.1. G dao. Khi gia cng trc then hoa ch nht dng dao phay )a v dao phay ca  thc hin. Dao phay ca c b rng dao t 1 3 mm. G dao phay )a ln trc g dao (ch chiu quay trc chnh khi g dao) Dao c ln trc g dao. Lu trc khi g dao kim tra chiu quay trc chnh. Nu trc chnh quay cng chiu kim ng h th g mt trc dao hng sang pha bn phi v ngc li trc chnh quay ngc chiu kim ng h g mt trc dao hng sang pha bn tri (Hnh 48). m bo hai mt bc cch phi song song vi nhau. ng knh trc g phi bng ng knh l g dao.   Trc chnh quay cng chiu Trc chnh quay ngc chiu Hnh 48: phng php g dao theo chiu quay trc chnh 3.3.2. iu chinh dao. iu chnh v tr dao, phi: Yu cu phi iu chnh cho mt u dao )a cch tm phi ng bng EMBED Equation.3(Hnh 49). Trng hp a iu chnh cho bn my dch chuyn mt lng: A = EMBED Equation.3 Trng hp b iu chnh cho bn my dch chuyn mt lng: A = EMBED Equation.3 Trng hp c iu chnh cho bn my dch chuyn mt lng: A = Bd + B(Cn mu)  c b c Hnh 49: iu chnh v tr dao phi 3.4. iu chnh my. 3.4.1. iu chnh my bng tay . iu chnh tc  trc chnh ph thuc ng knh dao phay )a. V d: Vi dao phay )a c ng knh dao ( = 70 mm iu chnh tc  trc chnh 150 ( 200 v/p. Trc khi ct cho dao ra xa phi bt my chy khng ti. Ct ht cc dng c khng cn thit trn bn my. Ham ch#t cac ban con la#i. B#t h# thng ti ngu#i iu chi nh voi ti vao v tr dao   dao sinh nhi#t la it nht trong qua trinh ct. T th thao tac a m ba o thu#n ti#n trong qua trinh th#c hi#n, mt lun quan sat vao vi# tri ct go#t. 3.4.2. Vn hnh t ng. iu chi nh cac tay ga#t h#p tc # ban may a tc # ban may v bc tin S = 30 40 mm/p. Ki m tra la#i chuy n #ng bng cac cho ban may th#c hi#n cha#y khng ti xem ban may a chuy n #ng n i#nh cha. Ham ch#t cac ban may khng chuy n #ng. iu chi nh dao la#i gn phi cach phi t 1  2 mm ong tay ga#t cho ban may chuy n #ng t# #ng. Mt quan sat vung gia cng tay lun   ta#i vi# tri tay ga#t t# #ng nu co s# c tra  tay ga#t v vi# tri# an toan cho ban may dng la#i. Khi gia cng khng #c di kho i vi# tri may   tranh cac s# c sa y ra ma chung ta khng s  ly #c. 3.5. Ct th, o. 3.5.1. Ct th. Trc khi gia cng t kch thc chng ta nn c bc ct th  kim tra m bo dao khng b o. Mt bn sn then cch tm phi khng qu EMBED Equation.3  a b c Hnh 50: Ct th v kim tra Cho dao tip xc vo ng sinh phi iu chnh bn my ly chiu su ct t 0,2 0,3 mm cho dao ct to mt bn sn then. Dng thc cp kt hp vi ke 900 kim tra v tr mt bn sn then so vi tm phi. Nu mt bn sn then cc tm ln hn hoc b hn EMBED Equation.3. C th do dao b o hoc trong qu trnh iu chnh v tr gia dao v phi iu chnh bn my dch khng chnh xc. Phi g li dao iu chnh li bc cch m bo hai mt bc song song vi nhau. Nu v tr dao phi khng chnh xc phi iu chnh li t u. 3.5.2. o. Sau khi ct th dng thc cp v ke 900 kim tra. p ke 900 vo ng sinh ca phi. Dng m o trong ca thc cp o mt bn ca sn then vi mt bn ca ke 900 t kch thc d = (Dp + b)/2. Hoc dng m o ngoi ca thc cp o mt sn then v mt trong ca ke 900 t kch thc e = (Dp + b)/2 +Bke (Hnh 50) 3.6. Tin hnh gia cng . 3.6.1. Phay then hoa rng vung. Phay to b rng b then: Sau khi iu chnh c v tr dao, phi v tin hnh ct th. Hm cht bn tin ngang, nng bn tin ng so dao iu chnh chiu su ct t = h (h: chiu cao then), tin hnh phay to sn th nht tt c cc then. (Phn  chia then trc tip hoc gin tip n = EMBED Equation.3). Phay to tt c cc sn then th nht xong. Dch chuyn tip phi sang ngang v pha dao khong (Bd + b then)  phay to sn th hai. Khi phay to sn th hai, ngay t then u tin phi ch o kim kch thc b then  hiu chnh v tr dao, phi phay t ng theo bn v. Sauk hi hiu chnh t kch thc b rng then b. Thc hin phn  trn  chia gin tip hoc  chia vn nng theo cng thc sau: n = EMBED Equation.3. V tin hnh gia cng nh phay to sn then th nht (Hnh 51). Phay to cung trn chn then:  a, b, c, d, Hnh 52: S  phay to cung trn chn then trc then hoa ch nht. Phay to b rng cc then xong; Thay dao )a bng dao phay ca c b dy Bdao = 1 3 mm, iu chnh cho Bd i xng qua tm trc. So dao, chnh li chiu su ct t = h, quay phi cho dao vo khong gia hai then, ln lt thc hin ct lm nhiu lt  v cong cung trn chn then c ng knh d. Sau mi lt ct, quay phi i EMBED Equation.3 ct lt tip theo; Khi ct n st chn then quay phi theo chiu ngc li  ct dn v pha chn then cng cung. Phay to xong cung th nht, quay phi cho dao ct v cong cung th hai ln lt nh trn (Hnh 52). Kim tra trc then hoa - B dy b then kim tra bng thc cp, panme. - ng knh trong d trc then o bng panme (Khi phi cn ang g trn  chia  ng) -  i xng ca hai sn then qua tm trc c th kim tra bng thc o cao nh hnh VII - 8): quay trc cho hai then i din v v tr nm ngang song song mt bn my, dng thc o cao o chiu cao t sn 1-1 ca hai then so vi mt bn my, sau  quay trc i 1800 o chiu cao sn 2-2 so vi mt bn my. So snh hai ln o trn s xc nh c  i xng ca hai sn then so vi tm trc. Trnh t gia cng trc then hoa rng vung TTNi dungPhng php1G phi - G phi trn 2 u chng tm dng cp tc.  - G phi mt u l mm cp, mt u chng tm   - Phi  khoan 2 l tm, tin ngoi t kch thc D. - Cp tc u  chia chng xoay. - Dng ng h so : + R trin phi. + R cho ng sinh trn phi song song vi mt bn my. + R cho ng sinh bn phi song song hng tin dc bn my. - Phi  khoan 2 l tm, chng tm 2 u tin ngoi t kch thc D. - G phi ln  chia v  ng. - Dng ng h so : + R trn phi. + R cho ng sinh trn phi song song mt bn my. + R cho ng sinh bn phi song song vi hng tin dc bn my.2G dao  - Lau sch trc g dao, lau sch ng knh trong ca dao. - Xc nh chiu quay ca my khi ct gt. - Chn bc ph hp vi trc dao v dao. - G dao ln trc g v sit cht. 3Ct gt - Phay to sn th nht ca cc then + iu chnh v tr dao phi bng phng php so dao trc tip:  + iu chnh v tr dao phi bng phng php so dao gin tip:  + iu chnh my v  chia  phay to sn th 1 ca cc then.   - Phay to sn th 2 ca cc then.   - Phay to cung trn chn then.  SHAPE \* MERGEFORMAT      + iu chnh cho mt u ca dao tip xc ng sinh bn ca phi. + H bn my cho dao thot khi phi. + iu chnh bn trt ngang khong dch chuyn bn my: EMBED Equation.3 Trong : A - Khong dch chuyn bn my (mm) D - ng knh ngoi ca phi (mm) b - B rng then (mm) + Dng ke 900 + t ke ln bn my v p ke vo ng sinh bn phi. + iu chnh bn trt ngang, sau  dng thc cp  o sao cho khong cch t mt u dao n mt trong ca ke l: EMBED Equation.3(mm) + Hm cht bn trt ngang. + iu chnh tc  trc chnh, tc  bn my: ntc = 120 EMBED Equation.3180 (vng/pht) Sd = 35 EMBED Equation.345 (mm/pht) Bt my cho my chy. + iu chnh bn trt ng cho cho dao tip xc vi ng sinh ca phi. + Quay bn trt dc cho dao thot khi phi. + iu chnh chiu su ct t = h (mm) + Tin hnh phay to sn th nht tt c cc then. + Phn  chia then theo cng thc: EMBED Equation.3 Trong : n - S vng quay ca tay quay  chia. N: c tnh  chia. Z - S then cn gia cng. -  t c b rng then ta tin hnh iu chnh nh sau: + iu chnh bn trt ngang cho phi sang ngang v pha dao mt khong l Bdao+ bthen  phay to sn th 2 ( gi nguyn chiu su ct). + Ct th mt on then u tin, sau  kim tra b rng then. Nu cha t ta iu chnh li  t c kch thc b rng then. + Tin hnh phay to cc sn th 2 ca then. + Ch  ct khng thay i. - Thay dao phay )a bng dao phay ca c b dy dao BdaoEMBED Equation.3 2(m) - iu chnh cho b dy dao i xng qua tm phi. - So dao iu chnh li chiu su ct: t = h(mm). - Quay phi mt gc (EMBED Equation.3) cho dao vo khong gia rnh 2 then, sau  ln lt thc hin ct nhiu lt  v cong cung trn chn then c ng knh d (mm). Sau mi lt ct, ta quay phi i 20 EMBED Equation.330  ct lt tip theo. - Phay xong cung th nht, quay phi i 1800  phay cung th 2 i din vi cung th nht. Mc ch  kim tra kch thc ng knh nh (d) ca trc then hoa, sau khi ng knh t ta tin hnh phay cc cung cn li. Ch : - Khi dao ct gn st chn then, ta phi quan st trc khi iu chnh ct lt cui cng  trnh hin tng ct lm chn then. - Khi s dng dao phay ca, ta phi iu chnh cho b dy dao trng vi tm phi. Trong qu trnh ct s khng  li vt bc trn cung trn.4Kim tra trc then hoa   -Kch thc b dy then (b): Dng thc cp hoc panme o tt c cc then. - Kch thc ng knh trong ca trc then (d): Dng panme o ngoi  o 3 cp cung ca ng knh (d). - Kim tra  i xng ca then: Dng thc o cao  kim tra. Phng php kim tra nh sau: + G phi trn 2 u chng tm. + Xc nh kch thc (H) t mt t thc kim ln tm phi. + iu chnh thc  t chiu cao cn o l: H1 = H + b/2. + Sau  xoay phi sao cho mt bn ca sn then (1) song song vi mt di ca mii thc. Gi nguyn chiu cao thc, chuyn thc sang v tr (2)  khim tra: nu 2 mt bn ca then cng 1 kch thc trong phm vi dung sai ta kt lun trc then t  i xng. 3.6.2. Phay then hoa rng thn khai. G dao. Khi gia cng trc then hoa thn khai dng dao phay )a nh hnh. G dao phay )a ln trc g dao (ch chiu quay trc chnh khi g dao) Dao c ln trc g dao. Lu trc khi g dao kim tra chiu quay trc chnh. Nu trc chnh quay cng chiu kim ng h th g mt trc dao hng sang pha bn phi v ngc li trc chnh quay ngc chiu kim ng h g mt trc dao hng sang pha bn tri. m bo hai mt bc cch phi song song vi nhau. ng knh trc g phi bng ng knh l g dao.   Trc chnh quay cng chiu Trc chnh quay ngc chiu Hnh 53: S  g dao phay )a theo chiu quay trc chnh iu chinh dao. iu chnh v tr dao, phi: Yu cu phi iu chnh cho mt phng chia i dao )a nh hnh trng vi ng tm chia i phi. Khong cch gia cn mu v dao: Bdao/2 + Bcn = Dphi/2 V vy phi chn Bcn = Dphi/2 - Bdao/2   a, b, Hnh 54: S  iu chnh v tr dao phi v phay rnh rng Cho ke 900 p vo ng sinh ca phi. iu chnh bn my kt hp cn mu  mt u dao v mt bn ke c khe h ng bng b rng cn mu (Hnh 54-a). iu chnh my. iu chnh tc  trc chnh ph thuc ng knh dao phay )a. V d: Vi dao phay )a c ng knh dao ( = 70 mm iu chnh tc  trc chnh 150 ( 200 v/p. iu chi nh cac tay ga#t h#p tc # ban may a tc # ban may v bc tin S = 30 40 mm/p. Ki m tra la#i chuy n #ng bng cac cho ban may th#c hi#n cha#y khng ti xem ban may a chuy n #ng n i#nh. Tin hnh gia cng. Ham ch#t cac ban may khng chuy n #ng. Cho dao tip xc vo ng sinh trn phi. Ly chiu su ct t = EMBED Equation.3. Ct ht cc dng c khng cn thit trn bn my. iu chi nh dao la#i gn phi cach phi t 1  2 mm ong tay ga#t cho ban may chuy n #ng t# #ng. Mt quan sat vung gia cng tay lun   ta#i vi# tri tay ga#t t# #ng nu co s# c tra  tay ga#t v vi# tri# an toan cho ban may dng la#i. Khi gia cng khng #c di kho i vi# tri may   tranh cac s# c sa y ra ma chung ta khng s  ly #c. B#t h# thng ti ngu#i iu chi nh voi ti vao v tr dao   dao sinh nhi#t la it nht trong qua trinh ct. Ct xong lt th nht phn   thc hin cc lt ct tip theo (Hnh 54-b). Thc hin phn  ADCT: n =EMBED Equation.3 3.6.3. Phay then hoa rng tam gic G dao. Khi gia cng trc then hoa rng tam gic dng dao phay )a gc kp. G dao phay )a ln trc g dao (ch chiu quay trc chnh khi g dao) Dao c ln trc g dao. Lu trc khi g dao kim tra chiu quay trc chnh. Nu trc chnh quay cng chiu kim ng h th g mt trc dao hng sang pha bn phi v ngc li trc chnh quay ngc chiu kim ng h g mt trc dao hng sang pha bn tri. m bo hai mt bc cch phi song song vi nhau. ng knh trc g phi bng ng knh l g dao. iu chinh dao. iu chnh v tr dao, phi: Yu cu phi iu chnh cho mt phng chia i dao )a nh hnh trng vi ng tm chia i phi. Khong cch gia cn mu v dao: Bdao/2 + Bcn = Dphi/2 V vy phi chn Bcn = Dphi/2 - Bdao/2 Cho ke 900 p vo ng sinh ca phi. iu chnh bn my kt hp cn mu  mt u dao v mt bn ke c khe h ng bng b rng cn mu (Hnh 55). iu chnh my. iu chnh tc  trc chnh ph thuc ng knh dao phay )a. V d: Vi dao phay )a c ng knh dao ( = 70 mm iu chnh tc  trc chnh 150 ( 200 v/p. iu chi nh cac tay ga#t h#p tc # ban may a tc # ban may v bc tin S = 30 40 mm/p. Ki m tra la#i chuy n #ng bng cac cho ban may th#c hi#n cha#y khng ti xem ban may a chuy n #ng n i#nh. Tin hnh gia cng. Ham ch#t cac ban may khng chuy n #ng. Cho dao tip xc vo ng sinh trn phi. Ly chiu su ct t = EMBED Equation.3. Ct ht cc dng c khng cn thit trn bn my. iu chi nh dao la#i gn phi cach phi t 1  2 mm ong tay ga#t cho ban may chuy n #ng t# #ng. Mt quan sat vung gia cng tay lun   ta#i vi# tri tay ga#t t# #ng nu co s# c tra  tay ga#t v vi# tri# an toan cho ban may dng la#i. Khi gia cng khng #c di kho i vi# tri may   tranh cac s# c sa y ra ma chung ta khng s  ly #c. B#t h# thng ti ngu#i iu chi nh voi ti vao v tr dao   dao sinh nhi#t la it nht trong qua trinh ct. Ct xong lt th nht phn   thc hin cc lt ct tip theo. Thc hin phn  ADCT: n = EMBED Equation.3 4. Dng sai hng, nguyn nhn v bin php  phng. Then hoa rng vung. TTDng sai hngNguyn nhnBin php phng nga1B rng then hoa b khng t.- Do dao bi# a o trong qua trinh gia cng. - Do iu chnh v tr dao phi khng chnh xc- Ki m tra va iu chi nh la#i ba#c cach a m ba o hai m#t ba#c song song vi nhau. - iu chnh v tr dao phi phi thn trng chun xc.2Mt sn then khng song song vi ng tm phi.- G phi khng r chnh - Trc khi gia cng phi r chnh phi m bo ng sinh phi song song vi hng di chuyn ca bn my.3Then khng u nhau.- Do phn  khng chnh xc -  g khng chnh xc - Khi phn  thn trng chun xc - Hiu chnh  g trc khi thc hin.4ng knh trong d ca then khng t.- Do iu chi nh chiu su ct khi phay to ng knh khng chun - Phn  khi phay bng dao phay ca gc phn  ln- iu chnh chiu su ct thn trng chun xc - Khi phn  cho gc lch 20  30 phn  u.Then hoa rng thn khai v rng tam gic. TTDng sai hngNguyn nhnBin php phng nga1Frophin rng then hoa khng a#t- Do cho#n dao khng ung bin dng, goc #. - Do dao bi# a o trong qua trinh gia cng.- Ki m tra la#i bin dng, goc # dao trc khi gia cng - Ki m tra va iu chi nh la#i ba#c cach a m ba o hai m#t ba#c song song vi nhau.2Mt sn then khng song song vi ng tm phi.- G phi khng r chnh - Trc khi gia cng phi r chnh phi m bo ng sinh phi song song vi hng di chuyn ca bn my.3Then khng u nhau.- Do phn  khng chnh xc -  g khng chnh xc - Khi phn  thn trng chun xc - Hiu chnh  g trc khi thc hin.4ng knh trong d ca then khng t.- Do iu chi nh chiu su ct khi phay to ng knh khng chun - Phn  khi phay bng dao phay ca gc phn  ln- iu chnh chiu su ct thn trng chun xc - Khi phn  cho gc lch 20  30 phn  u.5. Kim tra sn phm. 5.1. Phng php kim tra. Phng phap ki m tra tr#c tip co tinh toan. - Dung cac thit bi# o thng thng s  du#ng trong nganh c khi. Nh thc c#p, ban me, thc o goc. Phng phap ki m tra tr#c tip dung cn mu ho#c dng ki m. - Dung cac thit bi# o chuyn dung: Vi loa#i then hoa rng vung, rng thn khai hoc rng tam gic #c sa n xut hang loa#t co th  ch ta#o m#t may  c then bn trong chu n   ki m tra cac trc then hoa #c gia cng. Vi trc then hoa sa n xut n chic trong s a cha thi dung ngay may  con la#i ca my   ki m tra sau khi gia cng. 5.2. Kim tra.    Hnh 57: Kim tra cc yu t kch thc b, D, d ca trc then hoa Trc then hoa rng vung. - Kim tra b rng then hoa rng vung dng m o trong ca thc cp. - Kim tra ng knh ngoi D ca then. Dng m o ngoi ca thc cp hoc ban me o ngoi  thc hin - Kim tra ng knh trong d ca then. Nu s then l chn dng thc cp hoc ban me o ngoi  thc hin o i xng qua tm. Nu s then l l phi dng dng chun l may  c rnh then trong hoc thit b chuyn dng  kim tra (Hnh 57). - Ki m tra m#t bn ca then c song song vi ng tm ca chi tit. Dng ng h so kt hp vi cn chun (Hnh 58).  Hnh 58: S  kim tra  song song ca sn then vi tm phi T mt mt bn ca then ln cn mu 1 dng ng h so 2 dch chuyn trn sut chiu di then  kim tra  song song ca mt bn then vi ng tm chi tit - Kim tra b rng then c i qua tm trc. Dng ng h so kt hp vi cn chun.  Hnh 59: S  kim tra  i xng ca then vi tm phi T mt mt bn ca then ln cn mu 1 dng ng h so 2 o trn b then cn li. Quay phi 1800 chuyn cn mu 1 sang pha i din nh hnh v. Gi nguyn khong cch ng h so kim tra mt cn li. Nu kim ng h ch lch so vi v tr kim tra trc th b rng then khng i qua tm phi.  lch ph thuc vo hai v tr o hin th trn ng h (Hnh 59). - Dung dng chu n l dng may  c rnh then trong a #c gia cng chu n   ki m tra cac chi  tiu v lp ghep. Khi dng phng php ny ch n iu kin lp then  ch to dng chun theo iu kin nh tm theo ng knh ngoi D, b. nh tm theo ng knh trong d, b. nh tm theo b rng b (hnh 60).  Hnh 60: Kim tra lp ghp bng dng Trc then hoa rng thn khai. Kim tra b rng then hoa then rng thn khai dng thc chuyn dng (Hnh 61).   Hnh 61: Thc chuyn dng  kim tra then hoa thn khai - Kim tra ng knh ngoi D ca then. Dng m o ngoi ca thc cp hoc ban me o ngoi  thc hin - Ki m tra m#t bn ca then c song song vi ng tm ca chi tit. - Kim tra b rng then c i xng qua tm trc. Dung dng chu n l dng may  c rnh then trong dng thn khai a #c gia cng chu n   ki m tra cac chi  tiu v  i xng v lp ghep. 6. V sinh cng nghip: - Khng dng tay, vt cng hay gi lau dng  gt phoi khi my ang ct gt. - Thao tc vn hnh my phi thn trng nh nhng v ng theo cc nguyn tc khi s dng my phay. - Thc hin ng cc quy trnh gia cng  c hng hn. - Cc dng c phi  dng ni quy nh - Gi cho khu vc thc tp lun sch s. - Cui bui thc hnh v sinh my xng, dng c sch s, kim tra v a v ni quy nh 4. Ti liu cn tham kho: - Nguyn Nh T , Gia cng ct gt trn my cng c, H BK 1995. - Phm Quang L. K thut phay. NXB Cng nhn k thut, 1980. - A.Barbasp. K thut phay. NXB Mir Matxcva, 1984. - Trn Th San, Hong Tr, Nguyn Th Hng. Thc hnh c kh Tin-Phay-Bo-Mi. NXB  Nng, 2000. - Phm Quang L. Hi p v K thut Phay. NXB Khoa hc v k thut      PAGE  PAGE 1 PAGE  B NNG NGHIP V PHT TRIN NNG THNG TRNG CAO NG C IN H NI  GIO TRNH M21: PHAY NNG CAO B K G K A , Hnh 34.4 S ng ca u chia vn nng dng chia vi sai Hnh 36.1.1. Cc thng s v thnh phn ca mt bnh rng tr rng nghing Hnh 31.2.2. Hnh thnh rnh xon bng hai chuyn ng a, b. Hnh thnh hng xon tri; c, d. Hnh thnh hng xon phi Hnh 36.1 3. Hng cho ca dao phay )a v cc yu t ca rnh xon Hnh 36.1.4. S  ng khi phay bnh rng tr rng nghing Hnh 31.2.6. Cch lp 4 bnh rng lp ngoi khi phay bnh rng c hng xon tri Hnh 36.1.5. H thng: My - dao - hng xon tri khi s dng hai bnh rng lp ngoi a,b v 1 bnh rng trung gian Z0. Hnh 36.1.8. Cch xoay bn my mt gc   phay bnh rng nghing tri Hnh 36.1.6. 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