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D. Iesan - Thermoelastic Models of Continua, Häftad

Häftad, Engelska, 2010

Del i serien Solid Mechanics and Its Applications

Thermoelastic Models of Continua

Av D. Iesan

2109 kr

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Beskrivning
This volume is concerned with the basic problems of the theory of thermoelasticity for three models of continuous bodies: materials with voids, micropolar solids and nonsimple bodies. Beginning with the basic laws of thermodynamics, the theory of thermoelastic materials with voids is treated. Two subsequent chapters cover the analysis of the linear theory of micropolar thermoelastic bodies. The book concludes with a study of nonsimple thermoelastic materials, which are characterised by the inclusion of higher gradients of displacement in the basic postulates. Relevant examples and exercises which illustrate the theory are given throughout the text. The book should be of interest to mathematicians and specialists working in the fields of elasticity, thermoelasticity, civil engineering and geophysics.
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From the reviews: "The present monograph of lesan is a valuable contribution to the mathematical foundation of the theory of thermoelasticity of continuous bodies. ... his goal is 'to present a unified and systematic treatment of some results established in the theory of generalized models of thermoelastic bodies', and in my opinion he reaches this aim in a very good manner ... . The book can be a helpful tool not only for pure and applied mathematicians but also for physicists as well as for engineers ... ." (M. Fuchs, ZAMM - Zeitschrift fur Angewandte Mathematik und Mechanik, Vol. 86 (11), 2006) "The book is complementary to the well-known monographs on the non-classical theories of thermoelasticity ... . And it is written by one of the experts in the field, who has contributed to the development of the classical dynamic thermoelasticity and its extensions immensely. ... On the whole this is a valuable monograph in the field of solid mechanics that should prove useful to a wide range of researchers for many years to come." (J. Ignaczak, Mathematical Reviews, Issue 2006 e)

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