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A spectral collocation method with triangular boundary elements
Engineering Analysis with Boundary Elements, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A Chebyshev-Gauss Spectral Collocation Method for Ordinary Differential Equations
Journal of Computational Mathematics, 2015Summary: In this paper, we introduce an efficient Chebyshev-Gauss spectral collocation method for initial value problems of ordinary differential equations. We first propose a single interval method and analyze its convergence. We then develop a multi-interval method. The suggested algorithms enjoy spectral accuracy and can be implemented in stable and
Yang, Xi, Wang, Zhongqing
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Stochastic boundary collocation and spectral methods for solving PDEs
Monte Carlo Methods and Applications, 2012We develop a stochastic boundary method (SBM) which can be considered as a randomized version of the method of fundamental solutions (MFS). We suggest solving the large system of linear equations for the weights in the expansion over the fundamental solutions by a randomized SVD method introduced by Sabelfeld and Mozartova (2011).
Karl Sabelfeld, Nadezhda Mozartova
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A Collocation Approach for the Spectral Element Method
Proceedings of the 8th International Symposium on Solid Mechanics, 2022Nivaldo Campos +1 more
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Spectral collocation methods for one-dimensional phase-change problems
International Journal of Heat and Mass Transfer, 1995zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Trajectory optimization by indirect spectral collocation methods
Astrodynamics Specialist Conference, 2000Fariba Fahroo, I. Ross
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