Finite Element Simulation as a Tool to Evaluate Gear Quality after Gear Rolling

Article Preview

Abstract:

Gear rolling is a manufacturing technique for gears with many advantages like reduced material consumption, reduced scrap generation, fast cycle times, good surface quality and improved final properties of the gear wheels compared to conventional production technology based on machining. In order to make use of all these advantages it is desired to reach the final shape of the gear wheel already after rolling. This means that post treatments like grinding should be avoided. This puts high requirements on the shape accuracy after gear rolling. In this paper it was studied if finite element simulation could be used to evaluate the shape accuracy after gear rolling. The measurement of shape accuracy of gear wheels is specified in standards like ISO1328-1. The allowed deviations from nominal shape are often of the order of 10-30 μm for very good qualities. So if such evaluation shall be possible from a finite element simulation the accuracy must be of the same order. In order to have sufficient accuracy of the finite element simulation 2D simulations were performed on a spur gear. The FE code DEFORM was utilized. The shape accuracy was evaluated for gear rolling of two cases. One case had gears with the module of 1 mm. The other case involved gears with a significantly larger module of 4 mm. This was an interesting case since it is known that it is more difficult to roll the gear with good accuracy in large modules.

You might also be interested in these eBooks

Info:

Periodical:

Key Engineering Materials (Volumes 554-557)

Pages:

300-306

Citation:

Online since:

June 2013

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2013 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] Kamouneh, A. A., J. Ni, D. Stephenson, and R. Vriesen. 2004. "Investigation of die forces associated with flat rolling of precision helical-involute steel gears."

Google Scholar

[2] Kamouneh, A. A., J. Ni, D. Stephenson, and R. Vriesen. 2007. "Investigation of Work Hardening of Flat-Rolled Helical-Involute Gears through Grain-Flow Analysis, FE-Modelling, and Strain Signature." International Journal of Machine Tools and Manufacture 47 (7-8): 1285-1291.

DOI: 10.1016/j.ijmachtools.2006.08.014

Google Scholar

[3] Kamouneh, A. A., J. Ni, D. Stephenson, R. Vriesen, and G. DeGrace. 2007. "Diagnosis of Involutometric Issues in Flat Rolling of External Helical Gears through the use of Finite-Element Models." International Journal of Machine Tools and Manufacture 47 (7-8): 1257-1262.

DOI: 10.1016/j.ijmachtools.2006.08.015

Google Scholar

[4] Neugebauer, R., Klug, D. and U. Hellfritzsch.2007. "Description of the interactions during gear rolling as a basis for a method for the prognosis of the attainable quality parameters."

DOI: 10.1007/s11740-007-0041-9

Google Scholar

[5] Neugebauer, R., M. Putz, and U. Hellfritzsch. 2007. "Improved Process Design and Quality for Gear Manufacturing with Flat and Round Rolling." CIRP Annals - Manufacturing Technology 56 (1): 307-312.

DOI: 10.1016/j.cirp.2007.05.071

Google Scholar

[6] Neugebauer, R., U. Hellfritzsch, M. Lahl, S. Schiller, and M. Milbrandt. 2010. "Innovations in Rolling Process of Helical Gears."

DOI: 10.1063/1.3552507

Google Scholar

[7] Kobayashi, Shiro, Soo-Ik Oh, and Taylan Altan. 1989. Metal forming and the finite-element method. New York: Oxford Univ. Press.

Google Scholar

[8] Chakrabarty, J. 2006. Theory of plasticity. 3. ed. ed. Oxford: Butterworth-Heinemann.

Google Scholar

[9] ISO 1328-1: Cylindrical gears – ISO system of accuracy – Part 1: Definitions and allowable values of deviations relevant to corresponding flanks of gear teeth.

DOI: 10.3403/30229117u

Google Scholar