Blow-up of Solutions and Local Solvability of an Abstract Cauchy Problem of Second Order with a Noncoercive Source

被引：0

作者：

M. V. Artem’eva

M. O. Korpusov

机构：

[1] Faculty of Physics,

[2] Lomonosov Moscow State University,undefined

[3] RUDN University,undefined

来源：

Computational Mathematics and Mathematical Physics | 2023年 / 63卷

关键词：

nonlinear Sobolev-type equations; blow-up; local solvability; nonlinear capacity; estimates of blow-up time;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：542 / 552

页数：10

共 50 条

[1] Blow-up of Solutions and Local Solvability of an Abstract Cauchy Problem of Second Order with a Noncoercive Source
Artem'eva, M. V.
Korpusov, M. O.
COMPUTATIONAL MATHEMATICS AND MATHEMATICAL PHYSICS, 2023, 63 (04) : 542 - 552
[2] Instantaneous blow-up versus local solvability of solutions to the Cauchy problem for the equation of a semiconductor in a magnetic field
Korpusov, Maxim O.
Ovchinnikov, Alexey V.
Panin, Alexander A.
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 2018, 41 (17) : 8070 - 8099
[3] On local solvability and blow-up of solutions of an abstract nonlinear Volterra integral equation
A. A. Panin
Mathematical Notes, 2015, 97 : 892 - 908
[4] On local solvability and blow-up of solutions of an abstract nonlinear Volterra integral equation
Panin, A. A.
MATHEMATICAL NOTES, 2015, 97 (5-6) : 892 - 908
[5] On the Blow-Up of the Solution of a Problem for the Sobolev Equation with a Noncoercive Source
M. V. Artemeva
M. O. Korpusov
Differential Equations, 2023, 59 : 893 - 903
[6] On the Blow-Up of the Solution of a Problem for the Sobolev Equation with a Noncoercive Source
Artemeva, M. V.
Korpusov, M. O.
DIFFERENTIAL EQUATIONS, 2023, 59 (07) : 893 - 903
[7] On the blow-up of the solution and on the local and global solvability of the Cauchy problem for a nonlinear equation in Holder spaces
Korpusov, M. O.
Panin, A. A.
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2021, 504 (02)
[8] BLOW-UP OF SOLUTIONS OF CAUCHY PROBLEM FOR NONLINEAR SCHRODINGER EQUATION
Sakbaev, V. Zh.
VESTNIK SAMARSKOGO GOSUDARSTVENNOGO TEKHNICHESKOGO UNIVERSITETA-SERIYA-FIZIKO-MATEMATICHESKIYE NAUKI, 2013, (01): : 159 - 171
[9] Gradient blow-up of solutions to the Cauchy problem for the Schrodinger equation
Sakbaev, V. Zh.
PROCEEDINGS OF THE STEKLOV INSTITUTE OF MATHEMATICS, 2013, 283 (01) : 165 - 180
[10] SOLVABILITY AND BLOW-UP OF SOLUTIONS OF SEMI LINEAR PARABOLIC PROBLEM WITH INTEGRAL CONDITION OF SECOND TYPE
Meriem, Saker
Taki-Eddineo, Oussaeif
Nouri, Boumaza
BULLETIN OF THE INSTITUTE OF MATHEMATICS ACADEMIA SINICA NEW SERIES, 2020, 15 (01): : 33 - 52

← 1 2 3 4 5 →