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P.N. Vabishchevich
G. Vainikko
M.H. van Raalte
P. Vassilevski
V. Vasylyk
J. Verwer
T.A. Viranloo
K.R. Vixie
R. Vulanović
L. Vulkov
L. J. Vulkov
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P.N. Vabishchevich
Institute for Mathematical Modelling, Russian Academy of Sciences
Operator-splitting schemes for solving elasticity problems
Finite difference schemes for poro-elastic problems
Iterative methods for solving convection-diffusion problem
A numerical model for the radial flow through porous and deformable shells
Finite-difference approximation of mathematical physics problems on irregular grids
Stability of solutions of differential-operator and operator-difference equations in the sense of perturbation of operators
Domain decomposition methods with overlapping subdomains for the time-dependent problems of mathematical physics
Works of A. A. Samarskii on computational mathematics
G. Vainikko
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Fast solution of periodic integral equations by GMRES
M.H. van Raalte
KdV Institute for Mathematics, University of Amsterdam
Discontinuous Galerkin discretisation with embedded boundary conditions
P. Vassilevski
Center for Applied Scientific Computing, Lawrence Livermore National Laboratory
Interior penalty discontinuous approximations of elliptic problems
V. Vasylyk
Institute of Mathematics, National Academy of Sciences
A new estimate of the Sinc method for linear parabolic problems including the initial point
Exponentially convergent approximation to the elliptic solution operator
J. Verwer
CWI, Center for Mathematics and Computer Science
Solution of time-dependent advection-diffusion problems with the sparse-grid combination technique and a Rosenbrock solver
T.A. Viranloo
Department of Mathematics, Islamic Azad University
Numerical solutions of fuzzy differential equations by Taylor method
Difference methods for fuzzy partial differential equations
K.R. Vixie
Mathematical Modeling and Analysis (T-7), Los Alamos National Laboratory
Sparse radiographic tomography and system identification imaging from single view, multiple time sample density plots
R. Vulanović
Kent State University Stark Campus
An almost sixth-order finite-difference method for semilinear singular perturbation problems
L. Vulkov
Department of Mathematics, University of Rousse
On the rate of convergence of difference schemes for the Poisson equation with dynamical interface conditions
Numerical solution of a hyperbolic transmission problem
L. J. Vulkov
Department of Mathematics and Informatics, University of Rousse
Analysis of immersed interface difference schemes for reaction-diffusion problems with singular own sources
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© 2001 - 2009 Editorial Board of the Journal "Computational Methods in Applied Mathematics"
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