Numerical Modeling of Electrical Contact Conductance of Rough Bodies
| Autor: | Array М. Климов, Array В. Мурашов, Array Д. Панин |
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| Rok vydání: | 2015 |
| Předmět: |
Thermal contact conductance
lcsh:Computer engineering. Computer hardware Materials science Continuum mechanics finite element method Conductance Mechanical engineering lcsh:TK7885-7895 General Medicine Surface finish Mechanics Deformation (meteorology) Electrical contacts Finite element method elastic-plastic deformation Electrical resistance and conductance lcsh:Mechanics of engineering. Applied mechanics lcsh:TA349-359 electrical contact conductance cold work hardening roughness |
| Zdroj: | Nauka i Obrazovanie, Vol 0, Iss 1, Pp 189-200 (2015) |
| ISSN: | 1994-0408 |
| DOI: | 10.7463/0115.0753353 |
| Popis: | Since the beginning of the 20th century to the present time, efforts have been made to develop a model of the electrical contact conductance. The development of micro- and nanotechnologies make contact conductance problem more essential. To conduct borrowing from a welldeveloped thermal contact conductance models on the basis of thermal and electrical conductivity analogy is often not possible due to a number of fundamental differences. While some 3Dmodels of rough bodies deformation have been developed in one way or another, a 3D-model of the electrical conductance through rough bodies contact is still not. A spatial model of electrical contact of rough bodies is proposed, allows one to calculate the electrical contact conductance as a function of the contact pressure. Representative elements of the bodies are parallelepipeds with deterministic roughness on the contacting surfaces. First the non-linear elastic-plastic deformation of rough surface under external pressure is solved using the finite element software ANSYS. Then the solution of electrostatic problem goes on the same finite element mesh. Aluminum AD1 is used as the material of the contacting bodies with properties that account for cold work hardening of the surface. The numerical model is built within the continuum mechanics and nanoscale effects are not taken into account. The electrical contact conductance was calculated on the basis of the concept of electrical resistance of the model as the sum of the electrical resistances of the contacting bodies and the contact itself. It was assumed that there is no air in the gap between the bodies. The dependence of the electrical contact conductance on the contact pressure is calculated as well as voltage and current density distributions in the contact bodies. It is determined that the multi-asperity contact mode, adequate to real roughness, is achieved at pressures higher than 3MPa, while results within the single contact spot are suitable for modelling a structured artificial roughness only. |
| Databáze: | OpenAIRE |
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