The existence of a classical solution of the mixed problem for a one-dimensional second-order hyperbolic equation

被引：0

作者：

Lazetic, NL ^{[1
]}

机构：

[1] Univ Belgrade, YU-11001 Belgrade, Yugoslavia

来源：

DIFFERENTIAL EQUATIONS | 1998年 / 34卷 / 05期

关键词：

D O I：

暂无

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

引用

下载

页码：683 / 695

页数：13

共 50 条

[41] Existence and uniqueness of solutions of a general linear second-order hyperbolic problem
van Rensburg, N. F. J.
Stapelberg, B.
IMA JOURNAL OF APPLIED MATHEMATICS, 2019, 84 (01) : 1 - 22
[42] Mixed problem with dynamical transmission condition for a one-dimensional hyperbolic equation with strong dissipation
Aliev, Akbar B.
Shafieva, Gulshan Kh.
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 2021, 44 (08) : 7121 - 7133
[43] AN INVESTIGATION OF A MIXED PROBLEM FOR THE PARABOLIC EQUATION SECOND-ORDER
Aliev, A. M.
Aliev, N. A.
PROCEEDINGS OF THE 6TH INTERNATIONAL CONFERENCE ON CONTROL AND OPTIMIZATION WITH INDUSTRIAL APPLICATIONS, VOL I, 2018, : 71 - 73
[44] Classical Solution of the First Mixed Problem for a Third-Order Hyperbolic Equation with the Wave Operator
Korzyuk, V. I.
Mandrik, A. A.
DIFFERENTIAL EQUATIONS, 2014, 50 (04) : 489 - 501
[45] Classical solution of the first mixed problem for a third-order hyperbolic equation with the wave operator
V. I. Korzyuk
A. A. Mandrik
Differential Equations, 2014, 50 : 489 - 501
[46] A stability estimate for the solution to the problem of determining the coefficients of the first derivatives in a second-order hyperbolic equation
Romanov, VG
DOKLADY MATHEMATICS, 2000, 62 (01) : 81 - 83
[47] ON THE EXISTENCE IN LARGE FOR ALMOST EVERYWHERE SOLUTION OF ONE-DIMENSIONAL MIXED PROBLEM FOR FOURTH ORDER SEMILINEAR PARABOLIC EQUATIONS
Khudaverdiyev, Karlen I.
Agayeva, Suraya A.
PROCEEDINGS OF THE INSTITUTE OF MATHEMATICS AND MECHANICS, 2009, 30 (38): : 69 - 84
[48] A class of locally one-dimensional schemes for solving hyperbolic second-order equations of arbitrary dimension
Asmolik, VA
DIFFERENTIAL EQUATIONS, 1996, 32 (12) : 1671 - 1676
[49] Existence and Iteration of a Positive Solution to a Second-Order Quasilinear Problem
Yao, Q.
MATHEMATICAL MODELLING AND ANALYSIS, 2009, 14 (03) : 399 - 406
[50] On the existence of a solution of a second-order singular initial value problem
Aslanov, Afgan
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 2015, 38 (05) : 980 - 990

← 1 2 3 4 5 →