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This book is a liber amicorum to Professor Sergei Konstantinovich Godunov and gathers contributions by renowned scientists in honor of his 90th birthday. The contributions address those fields that Professor Godunov is most famous for: differential and difference equations, partial differential equations, equations of mathematical physics, mathematical modeling, difference schemes, advanced computational methods for hyperbolic equations, computational methods for linear algebra, and mathematical problems in continuum mechanics.
This book is a liber amicorum to Professor Sergei Konstantinovich Godunov and gathers contributions by renowned scientists in honor of his 90th birthday. The contributions address those fields that Professor Godunov is most famous for: differential and difference equations, partial differential equations, equations of mathematical physics, mathematical modeling, difference schemes, advanced computational methods for hyperbolic equations, computational methods for linear algebra, and mathematical problems in continuum mechanics.
1. Determination of Discontinuity Surfaces of Transport Equation Coefficients.- 2. Nonlocal Problems of Asymptotic Methods of Perturbation Theory.- 3. Numerical Solution of the Axisymmetric Dirichlet{Neumann Problem for Laplace's Equation.- 4. Contributions to the Mathematical Technology Transfer with Finite Volume Methods.- 5.An Easy Control of the Articial Numerical Viscosity to Get Discrete Entropy Inequalities when Approximating Hyperbolic Systems of Conservation Laws.
1. Determination of Discontinuity Surfaces of Transport Equation Coefficients.- 2. Nonlocal Problems of Asymptotic Methods of Perturbation Theory.- 3. Numerical Solution of the Axisymmetric Dirichlet{Neumann Problem for Laplace's Equation.- 4. Contributions to the Mathematical Technology Transfer with Finite Volume Methods.- 5.An Easy Control of the Articial Numerical Viscosity to Get Discrete Entropy Inequalities when Approximating Hyperbolic Systems of Conservation Laws.
1. Determination of Discontinuity Surfaces of Transport Equation Coefficients.- 2. Nonlocal Problems of Asymptotic Methods of Perturbation Theory.- 3. Numerical Solution of the Axisymmetric Dirichlet{Neumann Problem for Laplace's Equation.- 4. Contributions to the Mathematical Technology Transfer with Finite Volume Methods.- 5.An Easy Control of the Articial Numerical Viscosity to Get Discrete Entropy Inequalities when Approximating Hyperbolic Systems of Conservation Laws.
1. Determination of Discontinuity Surfaces of Transport Equation Coefficients.- 2. Nonlocal Problems of Asymptotic Methods of Perturbation Theory.- 3. Numerical Solution of the Axisymmetric Dirichlet{Neumann Problem for Laplace's Equation.- 4. Contributions to the Mathematical Technology Transfer with Finite Volume Methods.- 5.An Easy Control of the Articial Numerical Viscosity to Get Discrete Entropy Inequalities when Approximating Hyperbolic Systems of Conservation Laws.
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