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Dive into the research topics where J.G. Verwer is active.

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Featured researches published by J.G. Verwer.


Computing | 1979

One-Step Splitting Methods for Semi-Discrete Parabolic Equations

P. J. van der Houwen; J.G. Verwer

AbstractThe main purpose of the paper is to discuss splitting methods for parabolic equations via the method of lines. Firstly, we deal with the formulation of these methods for autonomous semi-discrete equationsn


SIAM Journal on Scientific Computing | 2008

Numerical Integration of Damped Maxwell Equations

Mike A. Botchev; J.G. Verwer


Journal of Computational Physics | 2007

On stabilized integration for time-dependent PDEs

B.P. Sommeijer; J.G. Verwer

frac{{dy}}{{dt}} = f(y),{rm E}f{rm E}non - linear,


Journal of Scientific Computing | 2007

On Time Staggering for Wave Equations

J.G. Verwer


Journal of Computational and Applied Mathematics | 2001

A numerical study of mixed parabolic---gradient systems

J.G. Verwer; B.P. Sommeijer

nf satisfying a linear splitting relationn


Journal of Computational and Applied Mathematics | 1979

Comparing time integrators for parabolic equations in two space dimensions with a mixed derivative

P.J. van der Houwen; B.P. Sommeijer; J.G. Verwer


Archive | 2003

Time Integration Methods

Willem Hundsdorfer; J.G. Verwer

f(y) = sumlimits_{i = 1}^k {f_i (y)}


International Journal for Numerical Methods in Engineering | 1981

On the treatment of time-dependent boundary conditions in splitting methods for parabolic differential equations

B.P. Sommeijer; P.J. van der Houwen; J.G. Verwer


Archive | 2009

Time integration of Maxwell's equations

J.G. Verwer

n. A class of one-step integration formulas is defined, which is shown to contain all known splitting methods, provided the functionsfi are defined appropriately. For a number of methods stability results are given. Secondly, attention is paid to alternating direction methods for problems with an arbitrary non-linear coupling between space derivatives.ZusammenfassungIn dem Artikel werden speziell die Split-Methoden für parabolische Gleichungen mittels der Linienmethode besprochen. Bei diesen Methoden behandeln wir zuerst die Formulierung für autonome semi-diskrete Gleichungenn


Modelling, Analysis and Simulation [MAS] | 2007

On time staggering for wave equations

J.G. Verwer

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Fred Wubs

University of Groningen

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A.W. Heemink

Delft University of Technology

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G.S. Stelling

Delft University of Technology

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Mike A. Botchev

Oak Ridge National Laboratory

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Peter Builtjes

Free University of Berlin

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