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Roland Glowinski University of Houston USA and INRIA France J Periaux
Additive mstep Preconditioned
Collocation Methods for Integral Equations on Polygons
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algorithm analysis application approach approximation boundary conditions Boundary Element Methods boundary integral equations boundary value problems calculated coefficients collocation collocation method computational consider constant constraints convection convergence corresponding defined deformation denotes density developed differential equations dimensional discrete displacement domain dynamic eigenvalues elastic Engineering error example field Figure finite difference finite element analysis finite element method flow fluid formulation Fourier frequency function fundamental solution Galerkin geometrical given graphics grid homogeneous incompressible integral equation interactive interface interpolation inverse inverse iteration iteration layer linear load Math matrix mesh Meth méthode Navier-Stokes equations nodes nonlinear numerical solution obtained operator optimal parameters plane plate potential preconditioner present pressure procedure Reynolds number scalar scheme shell shown simulation singular solve space spectral Stokes stress structure surface symmetric technique Theorem theory three-dimensional tion transformation variables vector velocity vibration viscous wave Wendland