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Results: 1-12 |
Results: 12
A FRACTIONAL STEP METHOD ON A SPECIAL MESH FOR THE RESOLUTION OF MULTIDIMENSIONAL EVOLUTIONARY CONVECTION-DIFFUSION PROBLEMS
Authors: CLAVERO C JORGE JC LISBONA F SHISHKIN GI
Citation: C. Clavero et al., A FRACTIONAL STEP METHOD ON A SPECIAL MESH FOR THE RESOLUTION OF MULTIDIMENSIONAL EVOLUTIONARY CONVECTION-DIFFUSION PROBLEMS, Applied numerical mathematics, 27(3), 1998, pp. 211-231
ON THE NONEXISTENCE OF EPSILON-UNIFORM FINITE-DIFFERENCE METHODS ON UNIFORM MESHES FOR SEMILINEAR 2-POINT BOUNDARY-VALUE-PROBLEMS
Authors: FARRELL PA MILLER JJH ORIORDAN E SHISHKIN GI
Citation: Pa. Farrell et al., ON THE NONEXISTENCE OF EPSILON-UNIFORM FINITE-DIFFERENCE METHODS ON UNIFORM MESHES FOR SEMILINEAR 2-POINT BOUNDARY-VALUE-PROBLEMS, Mathematics of computation, 67(222), 1998, pp. 603-617
THE USE OF DEFECT CORRECTION FOR THE SOLUTION OF PARABOLIC SINGULAR PERTURBATION PROBLEMS
Authors: HEMKER PW SHISHKIN GI SHISHKINA LP
Citation: Pw. Hemker et al., THE USE OF DEFECT CORRECTION FOR THE SOLUTION OF PARABOLIC SINGULAR PERTURBATION PROBLEMS, Zeitschrift fur angewandte Mathematik und Mechanik, 77(1), 1997, pp. 59-74
ON FINITE-DIFFERENCE FITTED SCHEMES FOR SINGULARLY PERTURBED BOUNDARY-VALUE-PROBLEMS WITH A PARABOLIC BOUNDARY-LAYER
Authors: SHISHKIN GI
Citation: Gi. Shishkin, ON FINITE-DIFFERENCE FITTED SCHEMES FOR SINGULARLY PERTURBED BOUNDARY-VALUE-PROBLEMS WITH A PARABOLIC BOUNDARY-LAYER, Journal of mathematical analysis and applications, 208(1), 1997, pp. 181-204
PARALLEL DOMAIN DECOMPOSITION METHODS WITH THE OVERLAPPING OF SUBDOMAINS FOR PARABOLIC PROBLEMS
Authors: SHISHKIN GI VABISHCHEVICH PN
Citation: Gi. Shishkin et Pn. Vabishchevich, PARALLEL DOMAIN DECOMPOSITION METHODS WITH THE OVERLAPPING OF SUBDOMAINS FOR PARABOLIC PROBLEMS, Mathematical models and methods in applied sciences, 6(8), 1996, pp. 1169-1185
ON A NOVEL MESH FOR THE REGULAR BOUNDARY-LAYERS ARISING IN ADVECTION-DOMINATED TRANSPORT IN 2 DIMENSIONS
Authors: HEGARTY AF MILLER JJH ORIORDAN E SHISHKIN GI
Citation: Af. Hegarty et al., ON A NOVEL MESH FOR THE REGULAR BOUNDARY-LAYERS ARISING IN ADVECTION-DOMINATED TRANSPORT IN 2 DIMENSIONS, Communications in numerical methods in engineering, 11(5), 1995, pp. 435-441
NUMERICAL RESULTS FOR ADVECTION-DOMINATED HEAT-TRANSFER IN A MOVING FLUID WITH A NON-SLIP BOUNDARY-CONDITION
Authors: HEGARTY AF MILLER JJH ORIORDAN E SHISHKIN GI
Citation: Af. Hegarty et al., NUMERICAL RESULTS FOR ADVECTION-DOMINATED HEAT-TRANSFER IN A MOVING FLUID WITH A NON-SLIP BOUNDARY-CONDITION, INTERNATIONAL JOURNAL OF NUMERICAL METHODS FOR HEAT & FLUID FLOW, 5(2), 1995, pp. 131-140
DIFFERENCE SCHEME FOR RAREFACTION WAVE PR OBLEM IN CASE OF VISCOUS BURGERS-EQUATION
Authors: SHISHKIN GI
Citation: Gi. Shishkin, DIFFERENCE SCHEME FOR RAREFACTION WAVE PR OBLEM IN CASE OF VISCOUS BURGERS-EQUATION, Doklady Akademii nauk. Rossijskaa akademia nauk, 342(3), 1995, pp. 313-317
ON PIECEWISE-UNIFORM MESHES FOR UPWIND-DIFERENCE AND CENTRAL-DIFFERENCE OPERATORS FOR SOLVING SINGULARLY PERTURBED PROBLEMS
Authors: MILLER JJH ORIORDAN E SHISHKIN GI
Citation: Jjh. Miller et al., ON PIECEWISE-UNIFORM MESHES FOR UPWIND-DIFERENCE AND CENTRAL-DIFFERENCE OPERATORS FOR SOLVING SINGULARLY PERTURBED PROBLEMS, IMA journal of numerical analysis, 15(1), 1995, pp. 89-99
SPECIAL MESHES FOR FINITE-DIFFERENCE APPROXIMATIONS TO AN ADVECTION-DIFFUSION EQUATION WITH PARABOLIC LAYERS
Authors: HEGARTY AF MILLER JJH ORIORDAN E SHISHKIN GI
Citation: Af. Hegarty et al., SPECIAL MESHES FOR FINITE-DIFFERENCE APPROXIMATIONS TO AN ADVECTION-DIFFUSION EQUATION WITH PARABOLIC LAYERS, Journal of computational physics, 117(1), 1995, pp. 47-54
USE OF CENTRAL-DIFFERENCE OPERATORS FOR SOLUTION OF SINGULARLY PERTURBED PROBLEMS
Authors: HEGARTY AF MILLER JJH ORIORDAN E SHISHKIN GI
Citation: Af. Hegarty et al., USE OF CENTRAL-DIFFERENCE OPERATORS FOR SOLUTION OF SINGULARLY PERTURBED PROBLEMS, Communications in numerical methods in engineering, 10(4), 1994, pp. 297-302
GRID APPROXIMATION OF SINGULARLY PERTURBED EQUATION WITH AN INTERIOR LAYER
Authors: SHISHKIN GI
Citation: Gi. Shishkin, GRID APPROXIMATION OF SINGULARLY PERTURBED EQUATION WITH AN INTERIOR LAYER, Doklady Akademii nauk. Rossijskaa akademia nauk, 328(3), 1993, pp. 299-302
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