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Vladimir Volkov 0001

Vladimir T. Volkov

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affiliation: Lomonosov Moscow State University, Faculty of Physics, Department of Mathematics, Moscow, Russia

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Journal Articles

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2022
[j3]
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  - journals/jcam/ArgunVL22
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Raul Argun, Vladimir Volkov, Dmitry Lukyanenko:
Numerical simulation of front dynamics in a nonlinear singularly perturbed reaction-diffusion problem. J. Comput. Appl. Math. 412: 114294 (2022)
2019
[j2]
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Dmitry Lukyanenko, Valentin B. Grigorev, Vladimir T. Volkov, Maxim A. Shishlenin:
Solving of the coefficient inverse problem for a nonlinear singularly perturbed two-dimensional reaction-diffusion equation with the location of moving front data. Comput. Math. Appl. 77(5): 1245-1254 (2019)
2018
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Dmitry Lukyanenko, Maxim A. Shishlenin, Vladimir T. Volkov:
Solving of the coefficient inverse problems for a nonlinear singularly perturbed reaction-diffusion-advection equation with the final time data. Commun. Nonlinear Sci. Numer. Simul. 54: 233-247 (2018)

Conference and Workshop Papers

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2018
[c5]
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Vladimir Volkov, Dmitry Lukyanenko:
Some Features of the Asymptotic-Numerical Method for the Moving Fronts Description in Two-Dimensional Reaction-Diffusion Problems. FDM 2018: 612-620
2016
[c4]
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Dmitry Lukyanenko, Nikolay N. Nefedov, Egor Nikulin, Vladimir Volkov:
Use of Asymptotics for New Dynamic Adapted Mesh Construction for Periodic Solutions with an Interior Layer of Reaction-Diffusion-Advection Equations. NAA 2016: 107-118
[c3]
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Vladimir Volkov, Dmitry Lukyanenko, Nikolay N. Nefedov:
Asymptotic-Numerical Method for the Location and Dynamics of Internal Layers in Singular Perturbed Parabolic Problems. NAA 2016: 721-729
2014
[c2]
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Vladimir Volkov, Nikolay N. Nefedov, Eugene Antipov:
Asymptotic-Numerical Method for Moving Fronts in Two-Dimensional R-D-A Problems. FDM 2014: 408-416
2012
[c1]
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Vladimir Volkov, Nikolay N. Nefedov:
Asymptotic-numerical Investigation of Generation and Motion of Fronts in Phase Transition Models. NAA 2012: 524-531

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