Parallel computing for the finite element method

Chazal and Moutou Pitti (2009a,b, 2010a) have proposed incremental constitutive equations for ageing viscoelastic materials in the finite element context.. They discussed

In addition, solitary, cnoidal, and dispersive shock waves are studied in detail using this numerical scheme for the Serre system and compared with the ‘classical’ Boussinesq system

In this article we have proposed a parallel implementation of the Simplex method for solving linear programming problems on CPU-GPU system with CUDA. The parallel implementation

As for unilateral contact, our aim is to prove that the mortar finite element method leads to a convergence rate which is similar to the rate obtained when using conforming

Summary — The Tikhonov regularized solution is approximated by the fimte element method A relation beween the regularization parameter and the mesh size is given which implies that

Its accuracy is evaluated on the scattering of a plane wave by a per- fect electrical conductor (PEC) sphere and a perfect magnetic (PM) one. The natural method using the computation

Recently, Natarajan et al., [38] and Ooi et al., [39] employed the scaled boundary finite element method over arbitrary polygons for linear elasticity and linear elastic

Combining space and time eXtended finite element methods gives a unified space–time dis- cretization and accurate results when space and/or time discontinuities have to be