Inverse Problem of Finding the Coefficient of the Lowest Term in Two-Dimensional Heat Equation with Ionkin-Type Boundary Condition

被引：0

作者：

M. I. Ismailov

S. Erkovan

机构：

[1] Gebze Technical University,

[2] Department of Mathematics,undefined

[3] Institute of Mathematics and Mechanics,undefined

[4] National Academy of Sciences of Azerbaijan,undefined

来源：

Computational Mathematics and Mathematical Physics | 2019年 / 59卷

关键词：

2D heat equation; Volterra integral equation; Ionkin-type boundary condition; generalized Fourier method; uniform finite difference method; non-uniform finite difference method; numerical integration;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：791 / 808

页数：17

共 50 条

[1] Inverse Problem of Finding the Coefficient of the Lowest Term in Two-Dimensional Heat Equation with Ionkin-Type Boundary Condition
Ismailov, M. I.
Erkovan, S.
COMPUTATIONAL MATHEMATICS AND MATHEMATICAL PHYSICS, 2019, 59 (05) : 791 - 808
[2] An inverse problem for finding the lowest term of a heat equation with Wentzell-Neumann boundary condition
Ismailov, Mansur I.
Tekin, Ibrahim
Erkovan, Sait
INVERSE PROBLEMS IN SCIENCE AND ENGINEERING, 2019, 27 (11) : 1608 - 1634
[3] An inverse coefficient problem of heat conductivity with a nonlocal Samarskii-Ionkin type condition
Oralsyn, Gulaym
Sadybekov, Makhmud A.
ADVANCEMENTS IN MATHEMATICAL SCIENCES (AMS 2015), 2015, 1676
[4] An inverse radiative coefficient problem arising in a two-dimensional heat conduction equation with a homogeneous Dirichlet boundary condition in a circular section
Yang, Liu
Deng, Zui-Cha
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2016, 435 (01) : 917 - 943
[5] Inverse Coefficient Problem for a Two-Dimensional Parabolic Equation in a Domain with Free Boundary
Snitko, H. A.
UKRAINIAN MATHEMATICAL JOURNAL, 2016, 68 (07) : 1108 - 1120
[6] Inverse Coefficient Problem for a Two-Dimensional Parabolic Equation in a Domain with Free Boundary
H. A. Snitko
Ukrainian Mathematical Journal, 2016, 68 : 1108 - 1120
[7] Determination of Unknown Boundary Condition in the Two-Dimensional Inverse Heat Conduction Problem
Wang, Bo
Zou, Guang'an
Wang, Qiang
INTELLIGENT COMPUTING THEORIES AND APPLICATIONS, ICIC 2012, 2012, 7390 : 383 - 390
[8] An Identification Problem of Nonlinear Lowest Term Coefficient in the Special Form for Two-Dimensional Semilinear Parabolic Equation
Kriger, Ekaterina N.
Frolenkov, Igor V.
JOURNAL OF SIBERIAN FEDERAL UNIVERSITY-MATHEMATICS & PHYSICS, 2016, 9 (02): : 180 - 191
[9] INVERSE PROBLEM FOR A TWO-DIMENSIONAL STRONGLY DEGENERATE HEAT EQUATION
Ivanchov, Mykola
Vlasov, Vitaliy
ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS, 2018,
[10] Inverse Problem for Two-Dimensional Heat Equation with an Unknown Source
Pabyrivska, Nelya
Pabyrivskyy, Viktor
2018 IEEE SECOND INTERNATIONAL CONFERENCE ON DATA STREAM MINING & PROCESSING (DSMP), 2018, : 361 - 363

← 1 2 3 4 5 →