Q-conditional symmetry of a nonlinear two-dimensional heat-conduction equation

被引：0

作者：

Serov M.I. ^{[1
]}

Tulupova L.O. ^{[1
]}

Andreeva N.V. ^{[1
]}

机构：

[1] Poltava University, Poltava

来源：

Ukrainian Mathematical Journal | 2000年 / 52卷 / 6期

关键词：

Exact Solution; General Solution; Nonlinear Diffusion; Ukrainian Academy; Determine Equation;

D O I：

10.1007/BF02591792

中图分类号：

学科分类号：

摘要：

引用

页码：969 / 973

页数：4

共 50 条

[1] CONDITIONAL INVARIANCE OF THE NONLINEAR HEAT-CONDUCTION EQUATION
FUSHCHICH, VI
SEROV, NI
AMEROV, TK
[J]. DOPOVIDI AKADEMII NAUK UKRAINSKOI RSR SERIYA A-FIZIKO-MATEMATICHNI TA TECHNICHNI NAUKI, 1990, (11): : 15 - 18
[2] CONDITIONAL INVARIANCE AND REDUCTION OF NONLINEAR HEAT-CONDUCTION EQUATION
FUSHCHICH, VI
SEROV, MI
[J]. DOPOVIDI AKADEMII NAUK UKRAINSKOI RSR SERIYA A-FIZIKO-MATEMATICHNI TA TECHNICHNI NAUKI, 1990, (07): : 23 - 27
[3] A Nonlocal Inverse Problem for the Two-Dimensional Heat-Conduction Equation
Kinash N.Y.
[J]. Journal of Mathematical Sciences, 2018, 231 (4) : 558 - 571
[4] TWO-DIMENSIONAL NONLINEAR HEAT-CONDUCTION PROBLEMS IN ANISOTROPIC BODIES
FORMALEV, VF
[J]. HIGH TEMPERATURE, 1988, 26 (06) : 868 - 874
[5] Mixed Problems for the Two-Dimensional Heat-Conduction Equation in Anisotropic Hormander Spaces
Los, V. M.
[J]. UKRAINIAN MATHEMATICAL JOURNAL, 2015, 67 (05) : 735 - 747
[6] The stability of locally implicit difference schemes for the two-dimensional heat-conduction equation
Degtyarev, SL
[J]. COMPUTATIONAL MATHEMATICS AND MATHEMATICAL PHYSICS, 1996, 36 (04) : 457 - 467
[7] GROUP PROPERTIES OF THE HEAT-CONDUCTION EQUATION WITH A SOURCE IN THE TWO-DIMENSIONAL AND 3-DIMENSIONAL CASES
DORODNITSYN, VA
KNYAZEVA, IV
SVIRSHCHEVSKII, SR
[J]. DIFFERENTIAL EQUATIONS, 1983, 19 (07) : 901 - 908
[8] LINEARIZATION FOR A NONLINEAR HEAT-CONDUCTION EQUATION
Martynenko, I. M.
[J]. JOURNAL OF ENGINEERING PHYSICS AND THERMOPHYSICS, 2006, 79 (03) : 444 - 447
[9] CONDITIONAL INVARIANCE AND NONLINEAR HEAT-CONDUCTION EQUATIONS
FUSHCHICH, VI
SEROV, NI
CHOPIK, VI
[J]. DOPOVIDI AKADEMII NAUK UKRAINSKOI RSR SERIYA A-FIZIKO-MATEMATICHNI TA TECHNICHNI NAUKI, 1988, (09): : 17 - 20
[10] Mixed Problems for the Two-Dimensional Heat-Conduction Equation in Anisotropic Hörmander Spaces
V. M. Los’
[J]. Ukrainian Mathematical Journal, 2015, 67 : 735 - 747

← 1 2 3 4 5 →