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Disambiguation of "Shishkin, Grigorii I."

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Grid Approximations of the Solution and Diffusion Flux for Singularity Perturbed Equations with Neumann Boundary Conditions.

. WNAA, volume 1196 of Lecture Notes in Computer Science, page 430-441. Springer, (1996)

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Nata i i

imun Ko i i

Slobodan Ru i i

I Erukhimovich

I Yang

 

Other publications of authors with the same name

A Domain Decomposition Finite Difference Method for Singularly Perturbed Elliptic Equations in Composed Domains., and . NAA, volume 1988 of Lecture Notes in Computer Science, page 756-763. Springer, (2000)An efficient numerical scheme for 1D parabolic singularly perturbed problems with an interior and boundary layers., , , and . J. Comput. Appl. Math., (2017)Numerical Method for Singularly Perturbed Parabolic Equations in Unbounded Domains in the Case of Solutions Growing at Infinity.. Comput. Meth. in Appl. Math., 9 (1): 100-110 (2009)High-Order Time-Accurate Parallel Schemes for Parabolic Singularly Perturbed Problems with Convection., , and . Computing, 66 (2): 139-161 (2001)Schwarz Methods for Convection-Diffusion Problems., , and . NAA, volume 1988 of Lecture Notes in Computer Science, page 544-551. Springer, (2000)Numerical experiments for advection-diffusion problems in a channel with a 180° bend., , , and . Appl. Math. Comput., 118 (2-3): 223-246 (2001)Singularity Perturbed Parabolic Problems on Non-rectangular Domains., , and . NAA, volume 1988 of Lecture Notes in Computer Science, page 265-272. Springer, (2000)A reynolds-uniform numerical method for prandtl's boundary layer problem for flow past a plate with mass transfer., , and . International Journal of Computational Engineering Science, 5 (2): 387-402 (2004)A Parameter Robust Method for a Problem with a Symmetry Boundary Layer., , and . NAA, volume 1988 of Lecture Notes in Computer Science, page 18-26. Springer, (2000)Difference Schemes on Uniform Grids for an Initial-Boundary Value Problem for a Singularly Perturbed Parabolic Convection-Diffusion Equation., and . Comput. Methods Appl. Math., 20 (4): 709-715 (2020)