Direct gear tooth contact analysis for hypoid bevel gears

DOI10.1016/S0045-7825(02)00351-1zbMath1077.70002OpenAlexW2038988005WikidataQ57389654 ScholiaQ57389654MaRDI QIDQ1858499

G. Bär, Andreas Griewank, Olaf Vogel

Publication date: 13 February 2003

Published in: Computer Methods in Applied Mechanics and Engineering (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/s0045-7825(02)00351-1

zbMATH Keywords

automatic differentiationADOL-Ccontact ellipses

Mathematics Subject Classification ID

Computational methods for problems pertaining to mechanics of particles and systems (70-08) Kinematics of mechanisms and robots (70B15)

Related Items (10)

A computationally robust solution to the contact problem of two rotating gear surfaces in space ⋮ Computerized developments in design, generation, simulation of meshing, and stress analysis of gear drives ⋮ Geometric contact pattern estimation for gear drives ⋮ Direct analytical solution of a modified form of the meshing equations in two dimensions for non-conjugate gear contact ⋮ Direct analytical solution of the inverse gear tooth contact analysis problem ⋮ Fast unconditionally stable 2-D analysis of non-conjugate gear contacts using an explicit formulation of the meshing equations ⋮ A twist exponential approach to gear generation with general spatial motions ⋮ A load distribution model for hypoid gears using ease-off topography and shell theory ⋮ On the generation of conjugate flanks for arbitrary gear geometries ⋮ Semi-FEM dynamic meshing impact forecasting model for spiral bevel and hypoid gear transmission

Uses Software

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Cites Work

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• Computation of cusp singularities for operator equations and their discretizations
• Computerized integrated approach for design and stress analysis of spiral bevel gears
• Computerized determination of curvature relations and contact ellipse for conjugate surfaces
• Integrated computer program for simulation of meshing and contact of gear drivers
• Algorithm 755: ADOL-C
• Numerical Methods for Bifurcations of Dynamical Equilibria

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