Mathematical Model of Klingelnberg Cyclo-Palloid Hypoid Gear-Reference-Cited by-同舟云学术

Mathematical Model of Klingelnberg Cyclo-Palloid Hypoid Gear

Published:2013-07-31 Issue: Volume:341-342 Page:572-576
ISSN:1662-7482
Container-title:Applied Mechanics and Materials
language:
Short-container-title:AMM

Author:

Du Jin Fu¹,Fang Zong De¹,Xu Min²,Zhao Xing Long²,Feng Yu Min²

Affiliation:

1. Northwestern Polytechnical University

2. Xi’an Aero-Engine Controls Co.

Abstract

The geometry of the tooth surface is important for tooth contact analysis, load tooth contact analysis and the ease-off of gear pairs. This paper presents a mathematical model for the determination of the tooth geometry of Klingelnberg face-hobbed hypoid gears. The formulation for the generation of gear and pinion tooth surfaces and the equations for the tooth surface coordinates are provided in the paper. The surface coordinates and normal vectors are calculated and tooth surfaces and 3D tooth geometries of gear and pinion are obtained. This method may also applied to other face-hobbing gears.

Publisher

Trans Tech Publications, Ltd.

Link

https://www.scientific.net/AMM.341-342.572.pdf

Reference6 articles.

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2. Litvin, F. L., Zhang, Y., Lundy, M., and Heine, C., 1988, Determination of Settings of a Tilted Head Cutter for Generation of Hypoid and Spiral Bevel Gears, J. Mech. Transm. Autom. Des., 110(4), p.495–500.

3. Fong, Z-H., and Tsay, C-B., 1991, A Mathematical Model for the Tooth Geometry of Circular-Cut Spiral Bevel Gears, ASME J. Mech. Des., 113(2), p.174–181.

4. Fong, Z-H., and Tsay, C-B., 1991, A Study on the Tooth Geometry and Cutting Machine Mechanisms of Spiral Bevel Gears, ASME J. Mech. Des., 113(2), p.346–351.

5. Fong, Z-H., and Tsay, C-B., 1992, The Undercutting of Circular-Cut Spiral Bevel Gears, ASME J. Mech. Des., 114(2), p.317–325.

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