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Gerritsma, J. (author) book 1986
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Bochev, P. (author), Gerritsma, M.I. (author)
We present a spectral mimetic least-squares method which is fully conservative and decouples the primal and dual variables.
conference paper 2014
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Gerritsma, J. (author) conference paper 1970
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Gerritsma, J. (author) conference paper 1973
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Oldenziel, G. (author), Gerritsma, M.I. (author)
This paper describes the use of the Least-Squares Spectral Element Method for non-linear hyperbolic equations. The one-dimensional inviscid Burgers equation is specifically subject of investigation. A second order backward difference method is used for time stepping. The behaviour of this formulation is examined by application to a testcase...
conference paper 2006
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Gerritsma, J. (author), Beukelman, W. (author) conference paper 1966
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Gerritsma, J. (author) conference paper 1981
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Gerritsma, J. (author) conference paper 1981
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Vos, P.E.J. (author), Gerritsma, M.I. (author)
This papers describes the use of the Least-Squares Spectral Element Method to polynomial Chaos to solve stochastic partial differential equations. The method will be described in detail and a comparison will be presented between the least-squares projection and the conventional Galerkin projection.
conference paper 2006
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Gerritsma, J. (author) conference paper 1966
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Gerritsma, J. (author), Beukelman, W. (author) conference paper 1964
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Gerritsma, J. (author) conference paper 1957
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Van Dalen, W.R. (author), Gerritsma, M.I. (author)
This paper discusses the use of the Least-Squares Spectral Element Method in solving the linear, 1-dimensional advection-reaction equation. Well-posedness of the Least-Squares formulation will be derived. The formulation and its results will be compared to the standard Galerkin Spectral Element Method.
conference paper 2006
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Gerritsma, J. (author) conference paper 1985
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Gerritsma, J. (author) conference paper 1954
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Van Dalen, W.R. (author), Gerritsma, M.I. (author)
This paper discusses the use of the Least-Squares Spectral Element Method in solving the linear, 1-dimensional advection-reaction equation. Well-posedness of the Least-Squares formulation will be derived. The formulation and its results will be compared to the standard Galerkin Spectral Element Method.
conference paper 2006
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Gerritsma, J. (author) conference paper 1992
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Gerritsma, J. (author) conference paper 1974
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Gerritsma, M.I. (author) conference paper 2008
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Vos, P.E.J. (author), Gerritsma, M.I. (author)
This papers describes the use of the Least-Squares Spectral Element Method to polynomial Chaos to solve stochastic partial differential equations. The method will be described in detail and a comparison will be presented between the least-squares projection and the conventional Galerkin projection.
conference paper 2006
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