Please use this identifier to cite or link to this item: https://doi.org/10.1007/s00466-006-0057-6
Title: Contact analysis for solids based on linearly conforming radial point interpolation method
Authors: Li, Y.
Liu, G.R. 
Dai, K.Y. 
Luan, M.T.
Zhong, Z.H.
Li, G.Y.
Han, X.
Keywords: Contact interface model
Frictional contact
Gradient smoothing
Interpolation function
Meshfree method
Parametric variational principle
Issue Date: Mar-2007
Citation: Li, Y., Liu, G.R., Dai, K.Y., Luan, M.T., Zhong, Z.H., Li, G.Y., Han, X. (2007-03). Contact analysis for solids based on linearly conforming radial point interpolation method. Computational Mechanics 39 (4) : 537-554. ScholarBank@NUS Repository. https://doi.org/10.1007/s00466-006-0057-6
Abstract: To simulate the contact nonlinearity in 2D solid problems, a contact analysis approach is formulated using incremental form of the subdomain parametric variational principle (SPVP). The formulation is based on a linearly conforming radial point interpolation method (LC-RPIM) using nodal integration technique. Contact interface equations are also presented using a modified Coulomb frictional contact model and discretized by contact point-pairs. In the present approach, the global discretized system equations are transformed into a standard linear complementarity problem (LCP) that can be solved readily using the Lemke method. The present approach can simulate various contact behaviors including bonding/debonding, contacting/departing, and sticking/slipping. An intensive numerical study is performed to validate the proposed method via comparison with the ABAQUS® and to investigate the effects of the various parameters used in computations. These parameters include normal and tangential adhesions, frictional coefficient, nodal density, the dimension of local nodal support domain, nodal irregularity, shape parameters used in the radial basis function and the external load. The numerical results have demonstrated that the present approach is accurate and stable for contact analysis of 2D solids. © Springer Verlag 2007.
Source Title: Computational Mechanics
URI: http://scholarbank.nus.edu.sg/handle/10635/84937
ISSN: 01787675
DOI: 10.1007/s00466-006-0057-6
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