Mathematical models of thermomechanics of a relaxing solid

被引：0

作者：

V. S. Zarubin

G. N. Kuvyrkin

机构：

[1] Bauman Moscow State Technical University,

来源：

Mechanics of Solids | 2012年 / 47卷

关键词：

thermomechanics; mathematical model; relaxation effect; internal state parameter; kinetic equations; phase transition; nanostructure material;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

Mathematical models of thermomechanic processes based on the laws of rational thermodynamics of irreversible processes are considered. Specific characteristics of the continuum nonstationary behavior are shown in the framework of variousmodels of a medium with internal state parameters.

引用

页码：252 / 260

页数：8

共 50 条

[1] Mathematical models of thermomechanics of a relaxing solid
Zarubin, V. S.
Kuvyrkin, G. N.
[J]. MECHANICS OF SOLIDS, 2012, 47 (02) : 252 - 260
[2] On certain mathematical models in continuum thermomechanics
V. G. Zvyagin
V. P. Orlov
[J]. Journal of Fixed Point Theory and Applications, 2014, 15 : 3 - 47
[3] On certain mathematical models in continuum thermomechanics
Zvyagin, V. G.
Orlov, V. P.
[J]. JOURNAL OF FIXED POINT THEORY AND APPLICATIONS, 2014, 15 (01) : 3 - 47
[4] Special issue on mathematical models and analytical problems in modern continuum thermomechanics PREFACE
Giorgi, Claudio
Guidetti, Davide
Naso, Maria Grazia
[J]. EVOLUTION EQUATIONS AND CONTROL THEORY, 2014, 3 (03): : I - II
[5] Thermomechanics of Deformations in an Anharmonic Solid Body
Gorobei, N. N.
Luk'yanenko, A. S.
[J]. PHYSICS OF THE SOLID STATE, 2019, 61 (04) : 650 - 653
[6] Mathematical models of thermomechanics of magnetizable and polarizable electrically conducting bodies subject to quasisteady electromagnetic radiation
Hachkevych O.R.
[J]. Journal of Mathematical Sciences, 1999, 97 (1) : 3846 - 3853
[7] Thermomechanics of Deformations in an Anharmonic Solid Body
N. N. Gorobei
A. S. Luk’yanenko
[J]. Physics of the Solid State, 2019, 61 : 650 - 653
[8] Thermomechanics of solid breeder and Be pebble bed materials
Reimann, J
Boccaccini, L
Enoeda, M
Ying, AY
[J]. FUSION ENGINEERING AND DESIGN, 2002, 61-62 : 319 - 331
[9] Mathematical Problems of Thermomechanics for Deformable Bodies Subjected to Thermal Irradiation
Hachkevych, O. R.
Kushnir, R. M.
Terletskii, R. F.
[J]. UKRAINIAN MATHEMATICAL JOURNAL, 2022, 73 (10) : 1522 - 1536
[10] Models of hysteresis in the framework of thermomechanics with internal variables
Bernardini, D
[J]. PHYSICA B, 2001, 306 (1-4): : 132 - 136

← 1 2 3 4 5 →