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Difference Schemes with Operator Factors

2002, 2002

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Blow-Up in Quasilinear Parabolic Equations

Reprint 2011., 2011

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Monotone difference schemes for equations with mixed derivatives

Computers & mathematics with applications (1987), 2002-08, Vol.44 (3), p.501-510

2002

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Numerical simulation of convection/diffusion phase change problems—a review

International journal of heat and mass transfer, 1993-11, Vol.36 (17), p.4095-4106

1993

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Nonstationary dissipative structures and diffusion-induced chaos in nonlinear media

Physics reports, 1989-05, Vol.176 (5), p.189-370

1989

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HEAT LOCALIZATION EFFECTS IN PROBLEMS OF ICF (INERTIAL CONFINEMENT FUSION)

International journal of modern physics. B, Condensed matter physics, statistical physics, applied physics, 1995-07, Vol.9 (15), p.1797-1811

1995

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Zh. Vych. mat

U.S.S.R. computational mathematics and mathematical physics, 1963-01, Vol.3 (2), p.556

Samarskii, A.A.

1963

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In memory of Yurii Sergeevich Sigov

Uspehi fiziceskih nauk, 1999-08, Vol.169 (8), p.927

1999

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Numerical methods for solving multi-dimensional problems of mechanics and physics

U.S.S.R. computational mathematics and mathematical physics, 1980, Vol.20 (6), p.52-99

Samarskii, A.A.

1980

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Regularization of difference schemes

U.S.S.R. computational mathematics and mathematical physics, 1967, Vol.7 (1), p.79-120

Samarskii, A.A.

1967

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Classes of stable schemes

U.S.S.R. computational mathematics and mathematical physics, 1967, Vol.7 (5), p.171-223

Samarskii, A.A.

1967

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Local one dimensional difference schemes on non-uniform nets

U.S.S.R. computational mathematics and mathematical physics, 1963, Vol.3 (3), p.572-619

Samarskii, A.A.

1963

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Monotonic difference schemes for elliptic and parabolic equations in the case of a non-selfadjoint elliptic operator

U.S.S.R. computational mathematics and mathematical physics, 1965, Vol.5 (3), p.212-217

Samarskii, A.A.

1965

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Economic difference schemes for a hyperbolic system of equations with compound derivatives and their application to equations in the theory of elasticity

U.S.S.R. computational mathematics and mathematical physics, 1965, Vol.5 (1), p.44-57

Samarskii, A.A.

1965

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Local one-dimensional difference schemes for multi-dimensional hyperbolic equations in an arbitrary region

U.S.S.R. computational mathematics and mathematical physics, 1964, Vol.4 (4), p.21-35

Samarskii, A.A.

1964

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On an economical difference method for the solution of a multidimensional parabolic equation in an arbitrary region

U.S.S.R. computational mathematics and mathematical physics, 1963, Vol.2 (5), p.894-926

Samarskii, A.A.

1963

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An economical algorithm for the numerical solution of systems of differential and algebraic equations

U.S.S.R. computational mathematics and mathematical physics, 1964, Vol.4 (3), p.263-271

Samarskii, A.A.

1964

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Some problems of difference scheme theory

U.S.S.R. computational mathematics and mathematical physics, 1966, Vol.6 (4), p.74-102

Samarskii, A.A.

1966

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Homogeneous difference schemes on non-uniform nets for equations of parabolic type

U.S.S.R. computational mathematics and mathematical physics, 1963, Vol.3 (2), p.351-393

Samarskii, A.A.

1963

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An accurate high-order difference system for a heat conductivity equation with several space variables

U.S.S.R. computational mathematics and mathematical physics, 1964, Vol.4 (1), p.222-228

Samarskii, A.A.

1964

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Economical difference schemes for parabolic equations with mixed derivatives

U.S.S.R. computational mathematics and mathematical physics, 1964, Vol.4 (4), p.182-191

Samarskii, A.A.

1964

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Effective difference schemes for parabolic systems of equations

U.S.S.R. computational mathematics and mathematical physics, 1964, Vol.4 (5), p.193-198

Samarskii, A.A.

1964

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Schemes of high-order accuracy for the multi-dimensional heat conduction equation

U.S.S.R. computational mathematics and mathematical physics, 1963, Vol.3 (5), p.1107-1146

Samarskii, A.A.

1963

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On the convergence and accuracy of homogeneous difference schemes for one-dimensional and multidimensional parabolic equations

U.S.S.R. computational mathematics and mathematical physics, 1963, Vol.2 (4), p.654-696

Samarskii, A.A.

1963

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Homogeneous difference schemes for non-linear parabolic equations

U.S.S.R. computational mathematics and mathematical physics, 1963, Vol.2 (1), p.23-54

Samarskii, A.A.

1963

Volltextzugriff (PDF)

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Difference Schemes with Operator Factors

Blow-Up in Quasilinear Parabolic Equations

Monotone difference schemes for equations with mixed derivatives

Numerical simulation of convection/diffusion phase change problems—a review

Nonstationary dissipative structures and diffusion-induced chaos in nonlinear media

HEAT LOCALIZATION EFFECTS IN PROBLEMS OF ICF (INERTIAL CONFINEMENT FUSION)

Zh. Vych. mat

In memory of Yurii Sergeevich Sigov

Numerical methods for solving multi-dimensional problems of mechanics and physics

Regularization of difference schemes

Classes of stable schemes

Local one dimensional difference schemes on non-uniform nets

Monotonic difference schemes for elliptic and parabolic equations in the case of a non-selfadjoint elliptic operator

Economic difference schemes for a hyperbolic system of equations with compound derivatives and their application to equations in the theory of elasticity

Local one-dimensional difference schemes for multi-dimensional hyperbolic equations in an arbitrary region

On an economical difference method for the solution of a multidimensional parabolic equation in an arbitrary region

An economical algorithm for the numerical solution of systems of differential and algebraic equations

Some problems of difference scheme theory

Homogeneous difference schemes on non-uniform nets for equations of parabolic type

An accurate high-order difference system for a heat conductivity equation with several space variables

Economical difference schemes for parabolic equations with mixed derivatives

Effective difference schemes for parabolic systems of equations

Schemes of high-order accuracy for the multi-dimensional heat conduction equation

On the convergence and accuracy of homogeneous difference schemes for one-dimensional and multidimensional parabolic equations

Homogeneous difference schemes for non-linear parabolic equations

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