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handle: 10234/95532 , 10637/5398
The Proper Generalized Decomposition or, for short, PGD is a tensor decomposition based technique to solve PDE problems. It reduces calculation and storage cost drastically and presents some similarities with the Proper Orthogonal Decomposition, for short POD. In this work, we propose an efficient implementation to improve the convergence of the PGD, toward the numerical solution of a discretized PDE problem, when the associated matrix is Laplacian-like. The first author was partially supported by PRCEU-UCH 30/10 by Universidad CEU Cardenal Herrera
Proper generalized decomposition, Tensor Banach space, Galerkin, Métodos de., Cálculo tensorial., Computer Science Applications, Banach, Espacios de., Modelling and Simulation, Informática - Aplicaciones en matemáticas., Análisis numérico., Espacios generalizados., Numerical tensor calculus, Laplacian-like matrix
Proper generalized decomposition, Tensor Banach space, Galerkin, Métodos de., Cálculo tensorial., Computer Science Applications, Banach, Espacios de., Modelling and Simulation, Informática - Aplicaciones en matemáticas., Análisis numérico., Espacios generalizados., Numerical tensor calculus, Laplacian-like matrix
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