Article
Open Access
Spectrally Consistent Approximations to the Matrix Exponent and Their Applications to Boundary Layer Problem
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Vladimir V. Bobkov
Published/Copyright:
January 1, 2002
Received: 2002-02-07
Revised: 2002-11-16
Accepted: 2002-12-20
Published Online: 2002
Published in Print: 2002
© Institute of Mathematics, NAS of Belarus
Articles in the same Issue
- Mathematical and Numerical Study of an Industrial Scheme for Two-phase Flows in Porous Media under Gravity
- Spectrally Consistent Approximations to the Matrix Exponent and Their Applications to Boundary Layer Problem
- Monotone Schemes of a Higher Order of Accuracy for Differential Problems with Boundary Conditions of the Second and Third Kind
- Semi-lagrangian integration schemes for viscous incompressible flows
- Iterative Methods for Solving Convection-diffusion Problem
Keywords for this article
matrix exponent;
evolution operator;
spectral monotonicity;
stiff systems;
nonuniform scaling factor;
boundary layer;
residual;
consecutive approximations
Creative Commons
BY-NC-ND 4.0
Articles in the same Issue
- Mathematical and Numerical Study of an Industrial Scheme for Two-phase Flows in Porous Media under Gravity
- Spectrally Consistent Approximations to the Matrix Exponent and Their Applications to Boundary Layer Problem
- Monotone Schemes of a Higher Order of Accuracy for Differential Problems with Boundary Conditions of the Second and Third Kind
- Semi-lagrangian integration schemes for viscous incompressible flows
- Iterative Methods for Solving Convection-diffusion Problem
