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Dive into the research topics where A. A. Kon’kov is active.

Publication


Featured researches published by A. A. Kon’kov.


Computational Mathematics and Mathematical Physics | 2017

Blow-up of solutions for a class of nondivergence elliptic inequalities

A. A. Kon’kov

Blow-up conditions are obtained for second-order nondivergence elliptic inequalities containing terms with lower order derivatives.


Doklady Mathematics | 2016

On nonlinear analogues of the Phragmen–Lindelöf theorem

A. A. Kon’kov

For solutions of quasilinear elliptic inequalities containing lower-order derivatives, we obtain estimates of the growth that take into account the geometry of the domain. Corollaries of these results are nonlinear analogues of the Phragmen–Lindelöf theorem.


Journal of Mathematical Sciences | 2007

On properties of solutions of a class of nonlinear ordinary differential equations

A. A. Kon’kov


Russian Journal of Mathematical Physics | 2012

Solutions of elliptic inequalities that vanish in a neighborhood of infinity

A. A. Kon’kov


Differential Equations | 2010

Vladimir Aleksandrovich Kondrat’ev

Irina Astashova; L. A. Bagirov; A. V. Filinovskii; G. V. Grishina; V. A. Il’in; A. A. Kon’kov; V. V. Kozlov; V. A. Nikishkin; E. V. Radkevich; N. Kh. Rozov; Victor Antonovich Sadovnichii; I. N. Sergeev; A. S. Shamaev


Journal of Mathematical Sciences | 2018

Maximum Principle for Nonlinear Parabolic Equations

A. A. Kon’kov


Mathematical Notes | 2016

On estimates of solutions to elliptic inequalities near a singular point

A. A. Kon’kov


Journal of Mathematical Sciences | 2015

Scientific Heritage of Vladimir Mikhailovich Millionshchikov

I. V. Astashova; A. V. Borovskikh; V. V. Bykov; A. N. Vetokhin; A. Yu. Goritskii; N. A. Izobov; Yu. S. Il’yashenko; T. O. Kapustina; V. V. Kozlov; A. A. Kon’kov; I. V. Matrosov; V. V. Palin; N. Kh. Rozov; M. S. Romanov; I. N. Sergeev; E. V. Radkevich; Olga Rozanova; I. V. Filimonova; A. V. Filinovskii; Gregory A. Chechkin; A. S. Shamaev; T. A. Shaposhnikova


Journal of Mathematical Sciences | 2014

Stabilization of Solutions of the Nonlinear Fokker–Planck Equation

A. A. Kon’kov


Russian Journal of Mathematical Physics | 2013

Solutions of elliptic inequalities that vanish in a neighborhood of infinity. Case of critical dimension

A. A. Kon’kov

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N. Kh. Rozov

Moscow State University

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V. V. Kozlov

Moscow State University

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