Titlebook: Internal Variables in Thermoelasticity; Arkadi Berezovski,Peter Ván Book 2017 Springer International Publishing AG 2017 Thermodynamics of

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书目名称Internal Variables in Thermoelasticity影响因子(影响力)




书目名称Internal Variables in Thermoelasticity影响因子(影响力)学科排名




书目名称Internal Variables in Thermoelasticity网络公开度




书目名称Internal Variables in Thermoelasticity网络公开度学科排名




书目名称Internal Variables in Thermoelasticity被引频次




书目名称Internal Variables in Thermoelasticity被引频次学科排名




书目名称Internal Variables in Thermoelasticity年度引用




书目名称Internal Variables in Thermoelasticity年度引用学科排名




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书目名称Internal Variables in Thermoelasticity读者反馈学科排名

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Internal Variables in Thermoelasticity978-3-319-56934-5Series ISSN 0925-0042 Series E-ISSN 2214-7764

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Dual Internal Variableshe material manifold. This extension of the single internal variable formalism allows one to derive a hyperbolic evolution equation for internal variables in the non-dissipative case. Since the dissipation inequality is the basis of the derivation, it ensures the thermodynamic consistency of the obtained evolution equations.

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受辱

Influence of Nonlinearityative case, the nonlinear terms can be balanced with dispersion providing the well-known models of solitonic behavior. The interplay between micro-and macro- nonlinearities allows to achieve more sophisticated models of nonlinear dispersive wave propagation than those in the homogeneous solids.

NOVA

The Role of Heterogeneity in Heat Pulse Propagation in a Solid with Inner Structureon the results. This influence is significant and unavoidable. Numerical simulations confirm that prediction of temperature behavior at the rear surface of the sample by the Fourier law are systematically deviated from the observed temperature.

Congestion

Heat Conduction in Microstructured Solids internal variables is identified with microtemperature, i.e., the fluctuation of macroscopic temperature due to the inhomogeneity of the body. The macroscopic heat conduction equation remains parabolic, but coupled with the hyperbolic evolution equation for the microtemperature.

灿烂

Microdeformation and Microtemperaturectured solids. This extension keeps the structure of canonical balances of momentum and energy and provides the thermodynamically consistent evolution equations for microdeformation and microtemperature. Evolution equations in the case of dual internal variables are hyperbolic and coupled with the equations of macromotion.