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Surface Strength 0f Spur And Helical Gears - Quality Transmission Components


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17.1.11 Example of Bending Strength Calculation Table 17-8A Bending Strength Factors No. Item Symbol Unit Pinion Gear 1 Normal Module mn mm 2 2 Normal Pressure Angle an degree 20º 3 Helix Angle b 0º 4 Number of Teeth z 20 40 5 Center Distance ax mm 60 6 Coefficient of Profile Shift x +0.15 -0.15 7 Pitch Circle Diameter d mm 40.000 80.000 8 Working Pitch Circle Diameter dw 40.000 80.000 9 Tooth Width b 20 20 10 Precision Grade JIS 5 JIS 5 11 Manufacturing Method Hobbing 12 Surface Roughness 12.5 mm 13 Revolutions per Minute n rpm 1500 750 14 Linear Speed v m/s 3.142 15 Direction of Load Unidictional 16 Duty Cycle Cycles Over 107 cycles 17 Material SCM 415 18 Heat Treatment Carburizing 19 Surface Hardness HV 600 ...640 20 Core Hardness HB 260 ... 280 21 Effective Carburized Depth mm 0.3 ... 0.5 Table 17-8B Bending Strength Factors No. Item Symbol Unit Pinion Gear 1 Allowable Bending Stress at Root sFlim kgf/mm² 42.5 2 Normal Module mn mm 2 3 Tooth Width b 20 4 Tooth Profile Factor YF 2.568 2.535 5 Load Distribution Factor Ye 0.619 6 Helix Angle Factor Yb 1.0 7 Life Factor KL 1.0 8 Dimension Factor of Root Stress KFX 1.0 9 Dynamic Load Factor KV 1.4 10 Overload Factor KO 1.0 11 Safety Factor SF 1.2 12 Allowable Tangential Force on Working Pitch Circle Ftlim kgf 636.5 644.8 17.2 Surface Strength Of Spur And Helical Gears The following equations can be applied to both spur and helical gears, including double helical and internal gears, used in power transmission. The general range of application is: Module: Pitch Circle: Linear Speed: Rotating Speed: mdv n 1 .5 to 25 mm 25 to 3200 mm less than 25 m/sec less than 3600 rpm 17.2.1 Conversion Formulas To rate gears, the required transmitted power and torques must be converted to tooth forces. The same conversion formulas, Equations (17-1), (17-2) and (17-3), of SECTION 17 are applicable to surface strength calculations. 17.2.2 Surface Strength Equations As stated in SECTION 17.1. the tangential force. Ft, is not to exceed the allowable tangential force, Ftlim The same is true for the allowable Hertz surface stress, sHlim The Hertz stress sH is calculated from the tangential force, Ft For an acceptable design, it must be less than the allowable Hertz stress sHlim That is: sH £ sHlim (17-12) The tangential force, Ftlim, in kgf, at the standard pitch circle, can be calculated from Equation(17-13). The Hertz stress sH (kgf/mm²) is calculated from Equation (17-14). where u is the ratio of numbers of teeth in the gear pair. The "+" symbol in Equations (17-13) and (17-14) applies to two external gears in mesh, whereas the "-" symbol is used for an internal gear and an external gear mesh. For the case of a rack and gear, the quantity u/(u±1) becomes 1. 405

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