Asymptotic Solutions of the Cauchy Problem with Localized Initial Conditions for Linearized Two-Dimensional Boussinesq-Type Equations with Variable Coefficient (vol 20, pg 155, 2013)

被引：0

作者：

Dobrokhotov, S. Yu. ^{[1
]}

Sergeev, S. A. ^{[1
]}

Tirozzi, B. ^{[2
]}

机构：

[1] State Univ, Moscow Inst Phys & Technol, Russian Acad Sci, A Ishlinskii Inst Problems Mech, Dolgoprudnyi 141700, Moskovskaya Obl, Russia

[2] Univ Roma La Sapienza, Dept Phys, Rome, Italy

来源：

RUSSIAN JOURNAL OF MATHEMATICAL PHYSICS | 2015年 / 22卷 / 01期

关键词：

D O I：

10.1134/S1061920815010161

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

引用

页码：144 / 144

页数：1

共 12 条

[1] Erratum to: “Asymptotic Solutions of the Cauchy Problem with Localized Initial Conditions for Linearized Two-Dimensional Boussinesq-Type Equations with Variable Coefficient”
S. Yu. Dobrokhotov
S. A. Sergeev
B. Tirozzi
Russian Journal of Mathematical Physics, 2015, 22 : 144 - 144
[2] Asymptotic solutions of the Cauchy problem with localized initial conditions for linearized two-dimensional Boussinesq-type equations with variable coefficients
Dobrokhotov, S. Yu
Sergeev, S. A.
Tirozzi, B.
RUSSIAN JOURNAL OF MATHEMATICAL PHYSICS, 2013, 20 (02) : 155 - 171
[3] Asymptotic solutions of the Cauchy problem with localized initial conditions for linearized two-dimensional Boussinesq-type equations with variable coefficients
S. Yu. Dobrokhotov
S. A. Sergeev
B. Tirozzi
Russian Journal of Mathematical Physics, 2013, 20 : 155 - 171
[4] Two-Dimensional Wave Equation with Degeneration on the Curvilinear Boundary of the Domain and Asymptotic Solutions with Localized Initial Data (vol 20, pg 389, 2013)
Dobrokhotov, S. Yu.
Nazaikinskii, V. E.
Tirozzi, B.
RUSSIAN JOURNAL OF MATHEMATICAL PHYSICS, 2014, 21 (02) : 294 - 294
[5] Behavior near the focal points of asymptotic solutions to the Cauchy problem for the linearized shallow water equations with initial localized perturbations
Dobrokhotov, S. Yu.
Tirozzi, B.
Vargas, C. A.
RUSSIAN JOURNAL OF MATHEMATICAL PHYSICS, 2009, 16 (02) : 228 - 245
[6] Behavior near the focal points of asymptotic solutions to the Cauchy problem for the linearized shallow water equations with initial localized perturbations
S. Yu. Dobrokhotov
B. Tirozzi
C. A. Vargas
Russian Journal of Mathematical Physics, 2009, 16 : 228 - 245
[7] Asymptotic Solutions of Two-Dimensional Hartree-Type Equations Localized in the Neighborhood of Line Segments
A. V. Pereskokov
Theoretical and Mathematical Physics, 2002, 131 : 775 - 790
[8] Asymptotic solutions of two-dimensional Hartree-type equations localized in the neighborhood of line segments
Pereskokov, AV
THEORETICAL AND MATHEMATICAL PHYSICS, 2002, 131 (03) : 775 - 790
[9] The method of fundamental solutions for the Cauchy problem associated with two-dimensional Helmholtz-type equations
Marin, L
Lesnic, D
COMPUTERS & STRUCTURES, 2005, 83 (4-5) : 267 - 278
[10] Exact Solutions of the Two-Dimensional Cell Problem (vol 173, pg 182, 2013)
Williams, M. M. R.
NUCLEAR SCIENCE AND ENGINEERING, 2013, 174 (03) : 326 - 326

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