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Iterative methods / Numerical linear algebra / Multigrid method / Wavelets / Relaxation / Discretization / MEMO Model / Helmholtz equation / Preconditioner / Numerical analysis / Mathematics / Mathematical analysis


A MULTIGRID-BASED SHIFTED-LAPLACIAN PRECONDITIONER FOR A FOURTH-ORDER HELMHOLTZ DISCRETIZATION. N.UMETANI∗, S.P.MACLACHLAN†, C.W. OOSTERLEE‡ § Abstract. In this paper, an iterative solution method for a fourth-ord
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Document Date: 2008-03-04 10:50:33


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City

Delft / Amsterdam / A MULTIGRID / /

Company

Ah / Hertz / Mh / Ah Mh / not include damping in Ah / /

Country

United States / Netherlands / /

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Facility

Delft University of Technology / Tufts University / Tokyo University University of Technology / /

IndustryTerm

subspace algorithms / quantitative multigrid analysis tool / pressure solution / physical solution / satisfactory nearboundary solution / indefinite systems / line solutions / geophysical applications / approximate solution / mathematical imaging techniques / acoustic imaging techniques / iterative solution / Numerical solutions / numerical solution / /

Organization

Tokyo University University of Technology / Tufts University / Delft University of Technology / Center for Mathematics and Computer Science / /

Person

Fourier / /

Position

author / representative / Corresponding author / forward / /

Product

Pentax K-x Digital Camera / /

Technology

geophysics / converging algorithm / Krylov subspace algorithms / /

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