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Simulating Fatigue Crack Growth in Spiral Bevel PinionThis project investigates computational modeling of fatigue crack growth in spiral bevel gears. Current work is a continuation of the previous efforts made to use the Boundary Element Method (BEM) to simulate tooth-bending fatigue failure in spiral bevel gears. This report summarizes new results predicting crack trajectory and fatigue life for a spiral bevel pinion using the Finite Element Method (FEM). Predicting crack trajectories is important in determining the failure mode of a gear. Cracks propagating through the rim may result in catastrophic failure, whereas the gear may remain intact if one tooth fails and this may allow for early detection of failure. Being able to predict crack trajectories is insightful for the designer. However, predicting growth of three-dimensional arbitrary cracks is complicated due to the difficulty of creating three-dimensional models, the computing power required, and absence of closed- form solutions of the problem. Another focus of this project was performing three-dimensional contact analysis of a spiral bevel gear set incorporating cracks. These analyses were significant in determining the influence of change of tooth flexibility due to crack growth on the magnitude and location of contact loads. This is an important concern since change in contact loads might lead to differences in SIFs and therefore result in alteration of the crack trajectory. Contact analyses performed in this report showed the expected trend of decreasing tooth loads carried by the cracked tooth with increasing crack length. Decrease in tooth loads lead to differences between SIFs extracted from finite element contact analysis and finite element analysis with Hertz contact loads. This effect became more pronounced as the crack grew.
Document ID
20030066874
Acquisition Source
Glenn Research Center
Document Type
Contractor Report (CR)
Authors
Ural, Ani
(Cornell Univ. Ithaca, NY, United States)
Wawrzynek, Paul A.
(Cornell Univ. Ithaca, NY, United States)
Ingraffe, Anthony R.
(Cornell Univ. Ithaca, NY, United States)
Date Acquired
September 7, 2013
Publication Date
August 1, 2003
Subject Category
Mechanical Engineering
Report/Patent Number
E-14091
NASA/CR-2003-212529
NAS 1.26:212529
ARL-CR-0531
Report Number: E-14091
Report Number: NASA/CR-2003-212529
Report Number: NAS 1.26:212529
Report Number: ARL-CR-0531
Funding Number(s)
CONTRACT_GRANT: NAS3-1993
WBS: WBS-22-708-90-01
Distribution Limits
Public
Copyright
Work of the US Gov. Public Use Permitted.
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