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Numerical linear algebra / Iterative methods / Partial differential equations / Multigrid method / Wavelets / Domain decomposition methods / Relaxation / Preconditioner / Discretization / Numerical analysis / Mathematics / Mathematical analysis


PARALLEL TIME INTEGRATION WITH MULTIGRID∗ R. D. FALGOUT‡ , S. FRIEDHOFF† , TZ. V. KOLEV‡ , S. P. MACLACHLAN† , AND J. B. SCHRODER‡ Abstract. We consider optimal-scaling multigrid solvers for the linear system
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Document Date: 2013-11-05 13:54:48


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City

Medford / Livermore / /

Company

Lawrence Livermore National Laboratory / S(S AS) S A / V. Kolev S. P. / /

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Facility

Tufts University / /

IndustryTerm

cycle algorithms / space-time algorithms / matrix-vector product / scalar systems / multilevel parareal algorithm / multigrid-reduction-in-time algorithm / parareal algorithm / triangular linear systems / time integrator / spatial systems / multilevel algorithm / cycle algorithm / linear systems / /

Organization

U.S. Department of Energy / National Science Foundation / Department of Mathematics / Tufts University / RI AP / /

Person

B. SCHRODER / Euler / /

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Position

Governor / forward / /

Product

tNt / /

ProvinceOrState

Rhode Island / Massachusetts / California / /

Technology

time-stepping algorithms / solution algorithms / MGRIT algorithm / cycle algorithm / two-level algorithm / cycle algorithms / space-time algorithms / multigrid-reduction-in-time algorithm / simulation / parareal algorithm / multilevel parareal algorithm / two algorithms / /

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