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Analysis of the experiment KROTOS-44 of melt-water explosive interaction using the code VAPEX

Journal of physics. Conference series, 2020-10, Vol.1652 (1), p.12025

2020

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Anthropology and genetics of the caucasus peoples and the problem of the origin of the caucasoids

Anthropologischer Anzeiger, 2008-03, Vol.66 (1), p.51-66

2008

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Genetics and anthropology of Caucasian nations and the problem of "caucasoids" origin

TSitologiia i genetika, 2004-09, Vol.38 (5), p.45

2004

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Measuring the density of a two-phase mixture under stationary and transient conditions

Thermal engineering, 2002, Vol.49 (9), p.773-777

2002

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Phylogeny of Finnish-Ugric populations

TSitologiia i genetika, 2000-09, Vol.34 (5), p.30

2000

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Population genetic study of the Russian country: genealogical analysis, inbreeding, and indices of potential selection of two rural populations in the Yaroslavl region

Doklady Akademii nauk, 1996-07, Vol.349 (1), p.133

1996

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The Boundary Behavior of a Solution to the Dirichlet Problem for a Linear Degenerate Second Order Elliptic Equation

Journal of mathematical sciences (New York, N.Y.), 2021-11, Vol.259 (2), p.109-127

2021

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Harnack Inequality for Elliptic (p, q)-Laplacian with Partially Muckenhoupt Weight

Journal of mathematical sciences (New York, N.Y.), 2022-04, Vol.262 (3), p.233-245

2022

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Remarks on the Harnack Inequality for the Elliptic (p, q)-Laplacian

Journal of mathematical sciences (New York, N.Y.), 2024-05, Vol.281 (4), p.477-490

2024

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Hölder Continuity of Solutions to an Elliptic Equation with Drift Degenerating in a Part of the Domain

Journal of mathematical sciences (New York, N.Y.), 2020-06, Vol.247 (6), p.759-768

2020

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Estimates of the Fundamental Solution for Elliptic Equation in Divergence Form with Drift

Journal of mathematical sciences (New York, N.Y.), 2022, Vol.260 (1), p.1-20

2022

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A Variation on the p(x)-Laplace Equation

Journal of mathematical sciences (New York, N.Y.), 2022-12, Vol.268 (3), p.266-290

2022

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Regularity of a Boundary Point for the p(x)-Laplacian

Journal of mathematical sciences (New York, N.Y.), 2018-07, Vol.232 (3), p.206-231

2018

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The Boundary Behavior of a Solution to the Dirichlet Problem for the p-Laplacian with Weight Uniformly Degenerate on a Part of Domain with Respect to Small Parameter

Journal of mathematical sciences (New York, N.Y.), 2020-10, Vol.250 (2), p.183-200

2020

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On Higher Integrability of the Gradient of Solutions to the Zaremba Problem for p-Laplace Equation

Doklady. Mathematics, 2023-08, Vol.108 (1), p.282-285

2023

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Behavior of solutions of the Dirichlet Problem for the $p(x)$-Laplacian at a boundary point

St. Petersburg mathematical journal, 2020-01, Vol.31 (2), p.251-271

2020

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Interior and Boundary Continuity of p(x)-Harmonic Functions

Journal of mathematical sciences (New York, N.Y.), 2024, Vol.283 (5), p.699-720

2024

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A Harnack inequality for a transmission problem with p(x)-Laplacian

Applicable analysis, 2019-01, Vol.98 (1-2), p.332-344

2019

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Harnack Inequality for the Elliptic p(x)-Laplacian with a Three-Phase Exponent p(x)

Computational mathematics and mathematical physics, 2020-08, Vol.60 (8), p.1284-1293

2020

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Hölder Continuity and Harnack’s Inequality for p(x)-Harmonic Functions

Proceedings of the Steklov Institute of Mathematics, 2020, Vol.308 (1), p.1-21

2020

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Harnack’s Inequality for the p(x)-Laplacian with a Two-Phase Exponent p(x)

Journal of mathematical sciences (New York, N.Y.), 2020, Vol.244 (2), p.116-147

2020

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On the Regularity of a Boundary Point for the p(x)-Laplacian

Doklady. Mathematics, 2018, Vol.97 (1), p.65-68

2018

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On a Harnack inequality for the elliptic (p, q)-Laplacian

Doklady. Mathematics, 2016-09, Vol.94 (2), p.569-573

2016

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Vasilii Vasilievich Zhikov

Journal of mathematical sciences (New York, N.Y.), 2020-01, Vol.244 (2), p.113-115

2020

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The Behavior of Solutions to the Dirichlet Problem for Second Order Elliptic Equations with Variable Nonlinearity Exponent in a Neighborhood of a Conical Boundary Point

Journal of mathematical sciences (New York, N.Y.), 2015-10, Vol.210 (4), p.341-370

2015

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Analysis of the experiment KROTOS-44 of melt-water explosive interaction using the code VAPEX

Anthropology and genetics of the caucasus peoples and the problem of the origin of the caucasoids

Genetics and anthropology of Caucasian nations and the problem of "caucasoids" origin

Measuring the density of a two-phase mixture under stationary and transient conditions

Phylogeny of Finnish-Ugric populations

Population genetic study of the Russian country: genealogical analysis, inbreeding, and indices of potential selection of two rural populations in the Yaroslavl region

The Boundary Behavior of a Solution to the Dirichlet Problem for a Linear Degenerate Second Order Elliptic Equation

Harnack Inequality for Elliptic (p, q)-Laplacian with Partially Muckenhoupt Weight

Remarks on the Harnack Inequality for the Elliptic (p, q)-Laplacian

Hölder Continuity of Solutions to an Elliptic Equation with Drift Degenerating in a Part of the Domain

Estimates of the Fundamental Solution for Elliptic Equation in Divergence Form with Drift

A Variation on the p(x)-Laplace Equation

Regularity of a Boundary Point for the p(x)-Laplacian

The Boundary Behavior of a Solution to the Dirichlet Problem for the p-Laplacian with Weight Uniformly Degenerate on a Part of Domain with Respect to Small Parameter

On Higher Integrability of the Gradient of Solutions to the Zaremba Problem for p-Laplace Equation

Behavior of solutions of the Dirichlet Problem for the $p(x)$-Laplacian at a boundary point

Interior and Boundary Continuity of p(x)-Harmonic Functions

A Harnack inequality for a transmission problem with p(x)-Laplacian

Harnack Inequality for the Elliptic p(x)-Laplacian with a Three-Phase Exponent p(x)

Hölder Continuity and Harnack’s Inequality for p(x)-Harmonic Functions

Harnack’s Inequality for the p(x)-Laplacian with a Two-Phase Exponent p(x)

On the Regularity of a Boundary Point for the p(x)-Laplacian

On a Harnack inequality for the elliptic (p, q)-Laplacian

Vasilii Vasilievich Zhikov

The Behavior of Solutions to the Dirichlet Problem for Second Order Elliptic Equations with Variable Nonlinearity Exponent in a Neighborhood of a Conical Boundary Point

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