AGMA 918-A93-1993 Summary of Numerical Examples Demonstrating the Procedures for Calculating Geometry Factors for Spur and Helical Gears《直齿轮和螺旋齿轮用计算几何系数的数字示例演示程序摘要》.pdf
《AGMA 918-A93-1993 Summary of Numerical Examples Demonstrating the Procedures for Calculating Geometry Factors for Spur and Helical Gears《直齿轮和螺旋齿轮用计算几何系数的数字示例演示程序摘要》.pdf》由会员分享,可在线阅读,更多相关《AGMA 918-A93-1993 Summary of Numerical Examples Demonstrating the Procedures for Calculating Geometry Factors for Spur and Helical Gears《直齿轮和螺旋齿轮用计算几何系数的数字示例演示程序摘要》.pdf(49页珍藏版)》请在麦多课文档分享上搜索。
1、. AGMA 918-A93 , a/ c= Reproduced By GLOBAL AGMA 1012-F90, Gear Nomenclature, Definitions of Terms with, Symbols. 2.2 Symbols The symbols used in the geometry factor formulas are shown in table 1. NOTE - The symbols, definitions and terminology used in this information sheet may differ from other AG
2、MA documents. The user should not assume that familiar symbols can be used without a careful study of these definitions. Units of measure are not shown in table 1 because the equations are in terms of unity normal module or unity normal diimetral pitch. AGMA 919-A93 Symbols C %L - blpo %r 4hs hlW +r
3、 w vb yr co 0 tool 1 pinion 2 gear Terms angular displacement of gear angular displacement of tool distance from pitch point to points “F and “S angle to center “S” of tool tip radius auxiliary angle locating point “s” abscissa of criiical point “F radii of curvature of profiles at point of contact
4、stress calculation radii of curvature of profile at mean radius tool tip radius minimum radius of curvature of fillet curve standard transverse pressure angle standard normal pressure angle generating pressure angle iteration value for generating pressure angle load angle pressure angle at radius wh
5、ere tool tooth is pointed operating normal pressure angle pressure angle at point “s” on tool pressure angle at load application point operating transverse pressure angle standard helix angle base helix angle operating helix angle angle of inclination of helical contact line Subscripts n normal or v
6、irtual spur gear r 0 El erating or running sence of a subscript indicates transverse 3 Numerical examples Eleven numerical examples, based on actual gear- sets, are presented to demonstrate the calculation of both geometry factors, I and J, using the proce- dures outlined in AGMA 908-B89. 3.1 .l Acc
7、urate spur gears This example demonstrates a spur gearset which meets the criteria of table 5-l in AGMA 908-B89 for load sharing and is therefore considered loaded at the highest point of single tooth contact. 3.12 Inaccurate spur gears 3.1 Examples The following examples were selected to illustrate
8、 the various types of gearing and geometry features found in most of todays gearing. This example, which uses the same geometry as 3.1 .l, does not meet the criteria in table 5-l of AGMA go 0.014910 0.014910 0.014910 - cp“- 0.349386 - nz 0.358675 0.349112 fb“ n(i +l) 0.349386 0.349112 0.349111 - Var
9、iable 1 a Pn no K S P If c.F P UT Y IYl ant 0.785398 0.000187 -1.325365 -1.761865 0.099917 0.685481 1.179814 24.257896 1.142721 4.452621 0.689143 0.689143 0.630626 Pinion: iteration for critical point 2 3 4 0.630626 0.605889 0.605442 0.000257 0.000270 0.000271 -1.589244 -1.645464 -1.646525 -2.025744
10、 -2.081964 -2.083025 0.113499 0.116204 0.116255 0.517127 0.489685 0.489187 1.127191 1.119292 1.119150 24.334854 24.349198 24.349464 1.065763 1.051418 1.051153 3.441053 3.322607 3.320554 0.085121 0.001485 0.000000 0.085121 0.001485 0.000000 0.605889 0.605442 0.605442 Gear: iteration for generating pr
11、essure angle 6 Variable 1 2 3 4 5 6 inv $; 0.014894 0.014894 0.014894 v- 0.358546 0.349263 0.348989 nl v - n(i +l) 0.349263 0.348989 0.348988 Gear: iteration for critical point Variable 1 2 3 4 5 6 an ho CS 9 (32 Bn GlF %F k Y Y IYl %i 0.785398 0.586171 0.541381 0.539939 0.539938 0.000232 0.000349 0
12、.000386 0.000387 0.000387 -1.641409 -2.097854 -2.251830 -2.257242 -2.257248 -2.077909 -2.534354 -2.688330 -2.693742 -2.693748 0.053295 0.064581 0.068083 0.068205 0.068205 0.732103 0.521590 0.473298 0.471734 0.471733 1.224450 1.158420 1.144696 1.144259 1.144259 50.535758 50.627373 50.652661 50.653515
13、 50.653516 1.239255 1.147640 1.122352 1.121498 1.121497 5.034538 3.586125 3.374076 3.367760 3.367754 1.003017 0.160620 0.004867 0.000005 0.000000 1.003017 0.160620 0.004667 0.000005 0.000000 0.586171 0.541381 0.539939 0.539938 0.539938 AGMA 916-A93 Table 2B - Accurate spur gears , example 3.1.1 Gear
14、set Pinion mn = 0.2WOW q = 51 on = 20.0000 n,1 = lWO0 Input data g +“ni m” r,“0 = 5Wo.W0000 ni = 4698.463104 mG = 5W1.02OWO To1 = 0.349626 R,l = o.ol4wg R,:! = 1.570796 T1 = 0.015061 R1 an kzo KS KF ;: h?.F %F hF Y Y “nl pF co ch SF H L M 9 3f = -0.WOW8 = 0.014910 = 0.349111 = 25.500422 = 5000.08273
15、7 = 0.605442 = 0.00027 1 = -1.646525 = -2.083025 = 0.116255 = 0.489187 R2 Rbl cfl x Asn nC h a0 X0 Pa0 6 a0 = 104.000000 = 0.490385 = 26.612500 = 52.887000 = 26.612500 = 25.5WWO = 52.OWWO = 25.5WWO = 48.864016 = 17.881130 = -0.112700 = 0.0215oo = 10000.000000 = 1.456500 = o.owwo = 0.436500 = 0.00990
16、0 1.119150 24.349464 1.051153 3.320554 o.wowo 0.605442 0.469891 0.000000 1 .ooowo 2.238300 0.18OWO 0.150ooo 0.45owo 1.955632 1 .wowo J factor aear n = 104.000000 rn = 52.OWWO nb = 48.864016 cn4 = - n2 = nb2 = - na2 = c,6 = - C nl = - na = fN)nW= 0.365937 5 = -0.142235 sn = 1.467257 +: LF qnF hF Y Y
17、anl pF 0 ch SF H L M 9 KY Y J = -Q.OOWO8 = 0.014894 = 0.348988 = 51.998536 = 4999.859214 = 0.539938 = 0.000387 = -2.257248 = -2.693743 = 0.068205 = 0.471733 = 1.144259 = 50.653516 = 1.121497 = 3.367754 = 0.000000 = 0.539938 = 0.462105 = o.ooww = 1 .ooww = 2.288518 = 0.18WW = 0.15ww = 0.45ww = 1.9323
18、15 = 1 .ooww = 0.879759 = 0.46 7 AGMA 919-A93 Table 3A - inaccurate spur gears , example 3.1.2 Pinion: iteration for generating pressure angle Variable 1 2 3 4 5 6 inv 41; 0.014910 0.014910 0.014910 0“. 0.358675 0.349386 0.349112 - nr v n(i +l) 0.349386 0.349112 0.349111 - Pinion: iteration for crit
19、ical point Variable 1 2 3 4 5 6 a 0.785398 0.493311 0.415646 0.413704 0.413704 - cl 0.000187 0.000348 0.000424 0.000427 0.000427 - K -1.325365 -1.978607 -2.320097 -2.330343 -2.330347 - S 3 -1.761865 0.099917 -2.415107 0.131500 -2.756597 0.146393 -2.766843 0.146832 -2.766847 0.146833 - s“ 0.685481 0.
20、361811 0.269253 0.266872 0.266871 - CF 1.179814 1.084906 1.062498 1.061951 1.061951 liti 24.257896 2.180642 24.425387 2.013150 24.494373 1.944165 24.496365 1.942173 24.496365 1.942172 - Y“; 8.171188 5.651664 5.408071 5.404076 5.404074 - Y 2.386698 0.438935 0.010502 O.OOQOQ4 0.000000 - IYl 2.386698 0
21、.438935 0.010502 0.000004 0.000000 - an1 0.493311 0.415646 0.413704 0.413704 0.413704 - Gear: iteration for generating pressure angle Variable 1 2 3 4 5 6 inv ; 0.014894 0.014894 0.014894 c#Y. 0.358546 0.349263 0.348989 ?u v n(i +l) 0.349263 0.348989 0 348988 Gear: iteration for critical point Varia
22、ble 1 2 3 4 5 6 an 0.785398 0.471085 0.368409 0.364454 0.364451 bw 0.000232 0.000456 0.000601 0.000608 0.000608 - % -1.641409 -2.556479 -3.220720 -3.254026 -3.254052 - KF -2.077909 -2.992979 -3.657220 -3.690526 -3.690552 - en 0.053295 0.074778 0.088748 0.089434 0.089435 - Vni 4 Go = 5000.000000 n1 =
23、 4698.463104 mG = 5001.020000 T,l = 0.349626 Rol = 0.01 4979 4, = 1.570796 T1 ,= o.015061 R1 an ko KS KF en pn %lF %.F hF Y Y anl pF w ch SF H L M Kf KY = -o.oooou8 = 0.014910 = 0.349111 = 25.500422 = 5000.082737 = 0.413704 = 0.000427 = -2.330347 = -2.766847 = 0.146833 = 0.266871 R2 Rbl c4 n Asn nC
24、h a0 X0 Pa0 6 a0 = 104.000000 = 0.490385 = 26.612500 = 52.887000 = 26.612500 = 255OOOOO = 52.OOOOOO = 25.500000 = 48.864016 = 17.881130 = -0.112700 = 0.0215oo =1oooo.oooooo = 1.456500 = 0.000000 = 0.436500 = 0.009900 1.061951 24.496365 1.942172 5.404074 0.000000 0.413704 0.469891 0.000000 1.000000 2
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