Solving Method of Contact Area for Logarithmic Spiral Bevel Gear-Reference-Cited by-同舟云学术

Solving Method of Contact Area for Logarithmic Spiral Bevel Gear

Published:2010-06 Issue: Volume:439-440 Page:590-593
ISSN:1662-9795
Container-title:Key Engineering Materials
language:
Short-container-title:KEM

Author:

Li Qiang¹,Wen He¹,Yan Hong Bo²

Affiliation:

1. Inner Mongolia University of Science and Technology

2. Inner Mongolia University of Science and Technology

Abstract

Introduces the solution method of logarithmic spiral bevel gear contact area, based on the logarithmic spiral bevel gear model divides any tooth, acquiring coordinate values, and then on the basis of Hertz contact theory, combined with elliptic functions, we found the solution method of a logarithmic spiral bevel gear contact area, and make judgment and shearing on the border of the contact area, which lays the foundation of solving the location, size and shape of the contact area on logarithmic spiral bevel gear.

Publisher

Trans Tech Publications, Ltd.

Subject

Mechanical Engineering,Mechanics of Materials,General Materials Science

Link

https://www.scientific.net/KEM.439-440.590.pdf

Reference5 articles.

1. Li Qiang, Weng Haisan, Wang Guoping. Gearing theory and tooth area's formation of logarithmic spiral bevel gear(F) [J]. Journal of Liaoning Technical University(Natural Science), 2008(27), 1: 107-109.

2. Wu Xuncheng, Mao Shimin, Wu Xutang . A study on the fundamental formulae for the meshing a analysis of point contact tooth surfaces and their application [J]. Mechanical Design, 2000, 2: 15-18.

3. Lv Hancong. Research on the Method of Spiral Bevel Gear Measurement[D]. Shanxi: Xi'an university of technology, (2007).

4. Sun Dianzhu. Study on solution of engaging tooth contact point trace line by network method[J]. Mechanical Design, 1998, 9: 19-21.

5. Wang Qin. Study on Modeling and Profile Modification of Helical Gear Based on Contact Analysis[J]. Dalian University of Technology, Graduate School of Network Journal, 2008, 12: 32-34.

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