Vitali Liskevich

Swansea University — United Kingdom

Computer Science · Physical Sciences

19h-index972citations70works0.02yr avg
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Research Topics

Advanced Mathematical Modeling in Engineering(52), Nonlinear Partial Differential Equations(35), Numerical methods in inverse problems(28), Differential Equations and Boundary Problems(23), Spectral Theory in Mathematical Physics(17)

Publications70 total

Singular solutions for second-order non-divergence type elliptic inequalities in punctured balls
Journal d Analyse Mathématique·2014· 8 citedOpen Access
Pointwise estimates for solutions of singular quasi-linear parabolic equations
Discrete and Continuous Dynamical Systems - S·2012· 4 citedOpen Access
Estimates of solutions for the parabolic $p$-Laplacian equation with measurevia parabolic nonlinear potentials
Communications on Pure &amp Applied Analysis·2012· 14 cited
Singular solutions for second-order non-divergence type elliptic inequalities in punctured balls
arXiv (Cornell University)·2012Open Access
Singular solutions for second-order non-divergence type elliptic\n inequalities in punctured balls
arXiv (Cornell University)·2012Open Access
Pointwise estimates for solutions to the porous medium equation with measure as a forcing term
Israel Journal of Mathematics·2012· 19 cited
Hölder continuity of solutions to parabolic equations uniformly degenerating on a part of the domain
Advances in Differential Equations·2012· 4 citedOpen Access
Pointwise estimates for solutions of singular quasi-linear parabolic equations
arXiv (Cornell University)·2012Open Access
Pointwise estimates for solutions of singular quasi-linear parabolic\n equations
arXiv (Cornell University)·2012Open Access
Estimates of solutions for the parabolic $p$-Laplacian equation with measure via parabolic nonlinear potentials
arXiv (Cornell University)·2012Open Access
Estimates of solutions for the parabolic $p$-Laplacian equation with\n measure via parabolic nonlinear potentials
arXiv (Cornell University)·2012Open Access
SINGULAR SOLUTIONS TO THE HEAT EQUATIONS WITH NONLINEAR ABSORPTION AND HARDY POTENTIALS
Communications in Contemporary Mathematics·2011· 9 cited
Gaussian upper bounds for fundamental solutions of a family of parabolic equations
Journal of Evolution Equations·2011· 5 cited
Potential Estimates for Quasi-Linear Parabolic Equations
Advanced Nonlinear Studies·2011· 8 citedOpen Access
Gradient estimates for degenerate quasi-linear parabolic equations
Journal of the London Mathematical Society·2011· 7 citedOpen Access
Singular solutions to the heat equations with nonlinear absorption and\n Hardy potentials
arXiv (Cornell University)·2010Open Access
Singular solutions to the heat equations with nonlinear absorption and Hardy potentials
arXiv (Cornell University)·2010Open Access
Potential estimates for quasi-linear parabolic equations
arXiv (Cornell University)·2010· 2 citedOpen Access
Necessary condition for the regularity of a boundary point for porous medium equations with coefficients of Kato class. Around the research of Vladimir Maz"ya.
2010
Necessary Condition for the Regularity of a Boundary Point for Porous Medium Equations with Coefficients of Kato Class
International mathematical series·2009
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Frequent Co-authors

Igor I. Skrypnik(13), Zeev Sobol(12), Yu. A. Semënov(8), Vladimir Kondratiev(5), Vitaly Moroz(4), M. A. Perel’muter(3), Hendrik Vogt(3), Sofya Lyakhova(3), I. V. Skrypnik(2), Yury Alkhutov(2), Yua Semenov(1), M. A. Perelcprimemuter(1), Qi S. Zhang(1), Amir Manavi(1), Oleksiy Us(1), Michael Röckner(1), Jürgen Voigt(1), Andrey Shishkov(1), Marius Ghergu(1), E. W. Tuv(1)