Piezoelectric and Magneto-electro-elastic Frictional Contact Modelling

Author(s):  
L. Rodríguez-Tembleque ◽  
F. C. Buroni ◽  
A. Sáez ◽  
M. H. Ferri Aliabadi
2019 ◽  
Vol 64 (6) ◽  
pp. 1655-1667 ◽  
Author(s):  
Luis Rodríguez-Tembleque ◽  
Felipe García-Sánchez ◽  
Andrés Sáez

1993 ◽  
Vol 28 (4) ◽  
pp. 293-301 ◽  
Author(s):  
O A Olukoko ◽  
A A Becker ◽  
R T Fenner

Three benchmark examples for two-dimensional and axisymmetric contact problems with friction are presented using the finite element and boundary element methods. The examples have relatively simple geometries and boundary conditions, and involve frictional sticking and slipping modes at the interface according to Coulomb's law of friction. Results are presented in the form of normal contact stresses, shear stresses, relative tangential displacements, and the stick-slip partitioning of the contact interface.


Author(s):  
Alfredo Gay Neto ◽  
Peter Wriggers

AbstractWe present a version of the Discrete Element Method considering the particles as rigid polyhedra. The Principle of Virtual Work is employed as basis for a multibody dynamics model. Each particle surface is split into sub-regions, which are tracked for contact with other sub-regions of neighboring particles. Contact interactions are modeled pointwise, considering vertex-face, edge-edge, vertex-edge and vertex-vertex interactions. General polyhedra with triangular faces are considered as particles, permitting multiple pointwise interactions which are automatically detected along the model evolution. We propose a combined interface law composed of a penalty and a barrier approach, to fulfill the contact constraints. Numerical examples demonstrate that the model can handle normal and frictional contact effects in a robust manner. These include simulations of convex and non-convex particles, showing the potential of applicability to materials with complex shaped particles such as sand and railway ballast.


Author(s):  
Xuchen Han ◽  
Theodore F. Gast ◽  
Qi Guo ◽  
Stephanie Wang ◽  
Chenfanfu Jiang ◽  
...  

2020 ◽  
Vol 0 (0) ◽  
Author(s):  
Othmane Baiz ◽  
Hicham Benaissa ◽  
Zakaria Faiz ◽  
Driss El Moutawakil

AbstractIn the present paper, we study inverse problems for a class of nonlinear hemivariational inequalities. We prove the existence and uniqueness of a solution to inverse problems. Finally, we introduce an inverse problem for an electro-elastic frictional contact problem to illustrate our results.


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