A fully nonlinear three-dimensional dynamic frictional contact analysis method under large deformation with the area regularization
This paper presents the NTS-AR (node-to-segment with area regularization) method to analyze the three-dimensional dynamic frictional contact bodies under large deformation and plastic material behavior. The extended NTS-AR method considers the 3D geometric structure of the slave surface and friction...
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Published in | Engineering with computers Vol. 40; no. 1; pp. 399 - 421 |
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Main Authors | , , , |
Format | Journal Article |
Language | English |
Published |
London
Springer London
01.02.2024
Springer Nature B.V |
Subjects | |
Online Access | Get full text |
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Summary: | This paper presents the NTS-AR (node-to-segment with area regularization) method to analyze the three-dimensional dynamic frictional contact bodies under large deformation and plastic material behavior. The extended NTS-AR method considers the 3D geometric structure of the slave surface and frictional constraint in a convected coordinate system. Despite wide applications of the penalty-based node-to-segment (NTS) method, owing to its light computation cost, the penalty-based NTS algorithm still has limitations in convergence and accuracy. Unlike the original NTS method setting a constant penalty parameter, the NTS-AR method compensates the area so that a proper penalty parameter is applied for each slave node. To the best knowledge of authors, the NTS-AR method has been applied only to 2D frictionless contact problems, although the method maintains the advantages of the fast and straightforward algorithm of the original NTS method and shows an improved accuracy. Following validations with various three-dimensional numerical examples, the effects of friction on the tangential and normal forces and displacements under large deformation are investigated with the proposed method. In particular, a collision event of F-35B and aircraft carrier flight deck is simulated. |
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ISSN: | 0177-0667 1435-5663 |
DOI: | 10.1007/s00366-023-01795-x |