Normal Contact Damping Predict Model of Joint Surface Based On Unit Area and Fractal Theory with Simulation

DOI

10.2991/icmmita-15.2015.262How to use a DOI?

Keywords

Joint surface; Fractal contact theory; Normal contact damping; Area ratio; Predict Model; Numerical simulation.

Abstract

Joint surfaces widely exist in mechanical assembly structures, the local stiffness and damping have important effect on the whole dynamic analysis of the structure. In this study, proposed a normal contact damping forecast model and analyze its damping characteristics, based on the microcosmic mechanism between joint surfaces and citing the domain extension factor and unit area radio, combine with the modified fractal theory and energy dissipation. The simulation results show that the damping characteristic curve appear inflection point when the fractal dimension value D is 1.428. When, the normal contact damping increases with the increase of fractal dimension but decreases with the increase of contact area. When, the normal contact damping increase with the increase of contact area .Since the reaction of real contact area is relate to the change of the load, the relationship between the normal contact damping and the contact area can accurately predict the performance of assembly structure to a certain extent, the existence of the inflection point also provide a reference for the optimization design of assembly structure.

Copyright

© 2015, the Authors. Published by Atlantis Press.

Open Access

This is an open access article distributed under the CC BY-NC license (http://creativecommons.org/licenses/by-nc/4.0/).

Download article (PDF)

TY  - CONF
AU  - Yongsheng Zhao
AU  - Yi Hong
PY  - 2015/11
DA  - 2015/11
TI  - Normal Contact Damping Predict Model of Joint Surface Based On Unit Area and Fractal Theory with Simulation
BT  - Proceedings of the 2015 3rd International Conference on Machinery, Materials and Information Technology Applications
PB  - Atlantis Press
SP  - 1420
EP  - 1426
SN  - 2352-538X
UR  - https://doi.org/10.2991/icmmita-15.2015.262
DO  - 10.2991/icmmita-15.2015.262
ID  - Zhao2015/11
ER  -