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TECHNICAL PAPERS

Load Distribution in Hypoid Gears

[+] Author and Article Information
Vilmos Simon

St. István University Gödöllö, Faculty of Mechanical Engineering Department of Mechanics and Engineering Design, 2103 Gödöllö Páter Károly u. 1, Hungary

J. Mech. Des 122(4), 529-535 (Sep 01, 1998) (7 pages) doi:10.1115/1.1289390 History: Received September 01, 1998
Copyright © 2000 by ASME
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References

Wildhaber,  E., 1946, “Basic Relationship of Hypoid Gears I-VII,” Am. Mach.,14 February, pp. 108–111, 131–134, March, pp. 132–135, June, pp. 110–114, 150–152, July, pp. 106–110, August, pp. 104–106, 122–128.
Baxter,  M. L., 1961, “Basic Geometry and Tooth Contact of Hypoid Gears,” Ind. Math., 11, pp. 19–42.
Litvin,  F. L., and Gutman,  Y., 1981, “Methods of Synthesis and Analysis for Hypoid Gear-Drives of “Formate” and “Helixform,” ” ASME J. Mech. Des., 103, pp. 83–113.
Krenzer, J., 1984, “Computer Aided Corrective Machine Settings for Manufacturing Bevel and Hypoid Gear Sets,” Fall Technical Meeting, Washington, DC, AGMA Paper 84FTM4.
Dong X., 1988, “Computer Aided Analysis for Contact Pattern of Hypoid Gears,” International Conference on Gearing, Zhengzhou, Proceedings, pp. 999–1002.
Coleman, W., 1963, “Contact Pressure and Sliding Velocities on Hypoid Gear Teeth,” 18th ASLE Annual Meeting, New York.
Krenzer, T. J., 1981, “Tooth Contact Analysis of Spiral Bevel and Hypoid Gears under Load,” S.A.E. Earthmoving Industry Conference, Peoria, IL.
Gosselin, C., Cloutier, L., and Brousseau, J., 1991, “Tooth Contact Analysis of High Conformity Spiral Bevel Gears,” JSME International Conference on Motion and Power Transmissions, Hiroshima, Proceedings, pp. 725–730.
Wilcox, L. E., 1981, “An Exact Analytical Method for Calculating Stresses in Bevel and Hypoid Gear Teeth,” International Symposium on Gearing and Power Transmissions, Tokyo, Proceedings, II , pp. 115–121.
Gosselin, C., Gingras, D., Brousseau, J., and Gakwaya, A., 1994, “A Review of the Current Contact Stress and Deformation Formulations Compared to Finite Element Analysis,” International Gearing Conference, Newcastle upon Tyne, Proceedings, pp. 155–160.
Chen, J. S., Litvin, F. L., and Shabana, A. A., 1994, “Computerized Simulation of Meshing and Contact of Loaded Gear Drives,” International Gearing Conference, Newcastle upon Tyne, Proceedings, pp. 161–166.
Bibel, G. D., and Handschuh, R., 1996, “Meshing of a Spiral Bevel Gearset with 3D Finite Element Analysis,” 7th International Power Transmission and Gearing Conference, San Diego, Proceedings, pp. 703–708.
Litvin,  F. L., Chen,  J.-S., Lu,  J., and Handschuh,  R. F., 1996, “Application of Finite Element Analysis for Determination of Load Share, Real Contact Ratio, Precision of Motion, and Stress Analysis,” ASME J. Mech. Des., 118, pp. 561–567.
Handschuh, R. F., 1997, “Recent Advances in the Analysis of Spiral Bevel Gears,” MTM’97International Conference on Mechanical Transmissions and Mechanisms, Tianjin, Proceedings, pp. 635–641.
Litvin, F. L., Chen, J. S., Seol, I. H., Kim, J. Lu, Zhao, X., Egelja, A., Wang, A. G., and Handschuh, R. F., 1996, “Computerized Design and Generation of Gear Drives with Localized Bearing Contact and Low Level Transmission Errors,” International Conference on Gears, Dresden, Proceedings, pp. 63–82.
Sugimoto,  M., Mruyama,  N., Nakayama,  A., and Hitomi,  N., 1991, “Effect of Tooth Contact and Gear Dimensions on Transmission Errors of Loaded Hypoid Gears,” ASME J. Mech. Des., 113, pp. 182–187.
Höhn B. R., Winter, H., Michaelis, K., and Vollhüter, F., 1992, “Pitting Resistance and Bending Strength of Bevel and Hypoid Gear Teeth,” 6th International Power Transmission and Gearing Conference, Scottsdale, Proceedings, pp. 201–208.
Falah, B., Cloutier, L., and Gosselin, C., 1994, “Experimental Study of the Load Distribution of Spiral Bevel Gears,” International Gearing Conference, Newcastle upon Tyne, Proceedings, pp. 335–340.
Stadtfeld, H. J., 1993, Handbook of Bevel and Hypoid Gears, Rochester Institute of Technology, Rochester.
Litvin, F. L., 1972, Theory of Gear Mesh, Müszaki Könyvkiadó, Budapest (in Hungarian).
Litvin, F. L., 1994, Gear Geometry and Applied Theory, Prentice Hall, Englewood Cliffs, NJ.
Simon, V., 1975, “Tooth Contact Analysis for Modified Hypoid Gears,” Fourth World Congress on the Theory of Machines and Mechanisms, Newcastle upon Tyne, Proceedings, pp. 87–92.
Simon, V., 1979, “Optimization of the Geometry and Kinematics of the Hypoid Gears,” Fifth World Congress on the Theory of Machines and Mechanisms, Montreal, Proceedings, pp. 1148–1153.
Simon, V., 1996, “Tooth Contact Analysis of Mismatched Hypoid Gears,” 7th International Power Transmission and Gearing Conference, San Diego, Proceedings, pp. 789–798.
Kubo, A., 1981, “Estimation of Gear Performance,” International Symposium on Gearing and Power Transmissions, Tokyo, Proceedings, II , pp. 201–206.
Simon,  V., 1993, “Load Distribution in Double Enveloping Worm Gears,” ASME J. Mech. Des., 115, pp. 496–501.
Simon, V., 1997, “Computerized Finite Element Mesh Generation in Hypoid Gears,” 23rd Design Automation Conference, Sacramento, Proceedings in CD-ROM.
Simon,  V., 2000, “FEM Stress Analysis in Hypoid Gears,” Mech. Mach. Theory, 35, pp. 1197–1220.
Cornell,  R. W., 1981, “Compliance and Stress Sensitivity of Spur Gear Teeth,” ASME J. Mech. Des., 103, pp. 447–459.
Tobe, T., and Inoue, K., 1980, “Longitudinal Load Distribution Factor for Straddle- and Overhang-Mounted Spur Gears,” II International Power Transmission and Gearing Conference, San Francisco, Paper No. 80-C2/DET-45.
Gleason Works, 1971, Method for Designing Hypoid Gear Blanks, Rochester.

Figures

Grahic Jump Location
Position of the loaded (F) and deflected (D) tooth surface points
Grahic Jump Location
Potential contact lines and geometrical separations of the instantaneously engaged unloaded tooth pairs
Grahic Jump Location
Load distribution and tooth contact pressures for the theoretical position of the mating members
Grahic Jump Location
Load distribution and tooth contact pressures for an angular misalignment of the pinion axis of 0.25 deg.
Grahic Jump Location
Variation of maximum tooth contact pressure, maximum specific load, and load distribution factor by rolling the gear pair through a mesh cycle
Grahic Jump Location
The influence of bearing length factor on maximum tooth contact pressure, load distribution factor and transmission error
Grahic Jump Location
The influence of pinion’s mean spiral angle on maximum tooth contact pressure, load distribution factor and transmission error
Grahic Jump Location
The influence of the hypoid offset on maximum tooth contact pressure, load distribution factor and transmission error
Grahic Jump Location
The influence of the transmitted torque on maximum tooth contact pressure, load distribution factor and transmission error

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