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Internal variables in thermoelasticity

Berezovski, Arkadi.

Internal variables in thermoelasticity

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Internal variables in thermoelasticityby Arkadi Berezovski, Peter Van.
作者:	Berezovski, Arkadi.
其他作者:	Van, Peter.
出版者:	Cham :Springer International Publishing :2017.
面頁冊數:	viii, 220 p. :ill., digital ;24 cm.
Contained By:	Springer eBooks
標題:	Thermoelasticity.
電子資源:	http://dx.doi.org/10.1007/978-3-319-56934-5
ISBN:	9783319569345$q(electronic bk.)

Internal variables in thermoelasticity
Berezovski, Arkadi.

Internal variables in thermoelasticity[electronic resource] /by Arkadi Berezovski, Peter Van. - Cham :Springer International Publishing :2017. - viii, 220 p. :ill., digital ;24 cm. - Solid mechanics and its applications,v.2430925-0042 ;. - Solid mechanics and its applications ;v. 152..

Part I Internal variables in thermomechanics -- 2 Introduction -- 3 Thermomechanical single internal variable theory -- 4 Dual internal variables -- Part II Dispersive elastic waves in one dimension -- 5 Internal variables and microinertia -- 6 Dispersive elastic waves -- 7 One-dimensional microelasticity -- 8 Influence of nonlinearity -- Part III Thermal effects -- 9 The role of heterogeneity in heat pulse propagation in a solid with inner structure -- 10 Heat conduction in microstructured solids -- 11 One-dimensional thermoelasticity with dual internal variables -- 12 Influence of microstructure on thermoelastic wave propagation -- Part IV Weakly nonlocal thermoelasticity for microstructured solids -- 13 Microdeformation and microtemperature -- Appendix A: Sketch of thermostatics -- Appendix B: Finite-volume numerical algorithm -- Index.

This book describes an effective method for modeling advanced materials like polymers, composite materials and biomaterials, which are, as a rule, inhomogeneous. The thermoelastic theory with internal variables presented here provides a general framework for predicting a material's reaction to external loading. The basic physical principles provide the primary theoretical information, including the evolution equations of the internal variables. The cornerstones of this framework are the material representation of continuum mechanics, a weak nonlocality, a non-zero extra entropy flux, and a consecutive employment of the dissipation inequality. Examples of thermoelastic phenomena are provided, accompanied by detailed procedures demonstrating how to simulate them.

ISBN: 9783319569345$q(electronic bk.)

Standard No.: 10.1007/978-3-319-56934-5doiSubjects--Topical Terms:

338829
Thermoelasticity.

LC Class. No.: QA933

Dewey Class. No.: 531.382

Internal variables in thermoelasticity
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505 0 $a Part I Internal variables in thermomechanics -- 2 Introduction -- 3 Thermomechanical single internal variable theory -- 4 Dual internal variables -- Part II Dispersive elastic waves in one dimension -- 5 Internal variables and microinertia -- 6 Dispersive elastic waves -- 7 One-dimensional microelasticity -- 8 Influence of nonlinearity -- Part III Thermal effects -- 9 The role of heterogeneity in heat pulse propagation in a solid with inner structure -- 10 Heat conduction in microstructured solids -- 11 One-dimensional thermoelasticity with dual internal variables -- 12 Influence of microstructure on thermoelastic wave propagation -- Part IV Weakly nonlocal thermoelasticity for microstructured solids -- 13 Microdeformation and microtemperature -- Appendix A: Sketch of thermostatics -- Appendix B: Finite-volume numerical algorithm -- Index.
520 $a This book describes an effective method for modeling advanced materials like polymers, composite materials and biomaterials, which are, as a rule, inhomogeneous. The thermoelastic theory with internal variables presented here provides a general framework for predicting a material's reaction to external loading. The basic physical principles provide the primary theoretical information, including the evolution equations of the internal variables. The cornerstones of this framework are the material representation of continuum mechanics, a weak nonlocality, a non-zero extra entropy flux, and a consecutive employment of the dissipation inequality. Examples of thermoelastic phenomena are provided, accompanied by detailed procedures demonstrating how to simulate them.
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