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Internal Gravity Waves from a Localized Source in Stratified Medium Flow with a Model Buoyancy Frequency Distribution
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Internal Gravity Waves from a Localized Source in Stratified Medium Flow with a Model Buoyancy Frequency Distribution

Bulatov, V. V. ; Vladimirov, Yu. V.

Computational mathematics and mathematical physics, 2023-08, Vol.63 (8), p.1476-1485 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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Analytical Solutions of the Equation Describing Internal Gravity Waves Generated by a Moving Nonlocal Source of Perturbations
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Analytical Solutions of the Equation Describing Internal Gravity Waves Generated by a Moving Nonlocal Source of Perturbations

Bulatov, V. V. ; Vladimirov, Yu. V.

Computational mathematics and mathematical physics, 2021-04, Vol.61 (4), p.556-563 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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3
Analytical Solutions of the Internal Gravity Wave Equation for a Semi-Infinite Stratified Layer of Variable Buoyancy
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Analytical Solutions of the Internal Gravity Wave Equation for a Semi-Infinite Stratified Layer of Variable Buoyancy

Bulatov, V. V. ; Vladimirov, Yu. V.

Computational mathematics and mathematical physics, 2019-05, Vol.59 (5), p.747-750 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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4
Analytical Solutions of the Internal Gravity Wave Equation in a Stratified Medium with Shear Flows
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Analytical Solutions of the Internal Gravity Wave Equation in a Stratified Medium with Shear Flows

Bulatov, V. V. ; Vladimirov, Yu. V.

Computational mathematics and mathematical physics, 2019-07, Vol.59 (7), p.1121-1130 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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5
Electromagnetic wave band structure due to surface plasmon resonances in a complex plasma
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Electromagnetic wave band structure due to surface plasmon resonances in a complex plasma

Vladimirov, S V ; Ishihara, O

Physical review. E, 2016-07, Vol.94 (1-1), p.013202-013202, Article 013202 [Periódico revisado por pares]

United States

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6
On the non-local hydrodynamic-type system and its soliton-like solutions
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On the non-local hydrodynamic-type system and its soliton-like solutions

Vladimirov, V A ; Kutafina, E V ; Zorychta, B

Journal of physics. A, Mathematical and theoretical, 2012-03, Vol.45 (8), p.85210-12 [Periódico revisado por pares]

Bristol: IOP Publishing

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7
On the Stability of Kink-Like and Soliton-Like Solutions of the Generalized Convection-Reaction-Diffusion Equation
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On the Stability of Kink-Like and Soliton-Like Solutions of the Generalized Convection-Reaction-Diffusion Equation

Vladimirov, V.A. ; Mączka, Cz

Reports on mathematical physics, 2012-12, Vol.70 (3), p.313-329 [Periódico revisado por pares]

Elsevier Ltd

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8
Linearizability and Nonlocal Superposition for Nonlinear Transport Equation with Memory
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Linearizability and Nonlocal Superposition for Nonlinear Transport Equation with Memory

Rzeszut, W. ; Tertyshnyk, O. ; Tychynin, V. ; Vladimirov, V.

Reports on mathematical physics, 2013-10, Vol.72 (2), p.235-252 [Periódico revisado por pares]

Elsevier Ltd

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9
Vibrational Fréedericksz transition in liquid crystals
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Vibrational Fréedericksz transition in liquid crystals

Vladimirov, V A ; Zhukov, M Yu

Physical review. E, Statistical, nonlinear, and soft matter physics, 2007-09, Vol.76 (3 Pt 1), p.031706-031706, Article 031706 [Periódico revisado por pares]

United States

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10
Nonlinear Dynamics Equation in p-Adic String Theory
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Nonlinear Dynamics Equation in p-Adic String Theory

Vladimirov, V. S. ; Volovich, Ya. I.

Theoretical and mathematical physics, 2004-03, Vol.138 (3), p.297-309 [Periódico revisado por pares]

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