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Titlebook: Notes on Continuum Mechanics; Eduardo W. V. Chaves Textbook 2013 CIMNE 2013 constitutive equations.continuum mechanics.damage mechanics.fu

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书目名称Notes on Continuum Mechanics
编辑Eduardo W. V. Chaves
视频video
概述Includes problems and solutions.Structured with the learning process in mind.Includes practical applications
丛书名称Lecture Notes on Numerical Methods in Engineering and Sciences
图书封面Titlebook: Notes on Continuum Mechanics;  Eduardo W. V. Chaves Textbook 2013 CIMNE 2013 constitutive equations.continuum mechanics.damage mechanics.fu
描述.This publication is aimed at students, teachers, and researchers of Continuum Mechanics and focused extensively on stating and developing Initial Boundary Value equations used to solve physical problems. With respect to notation, the tensorial, indicial and Voigt notations have been used indiscriminately.. .The book is divided into twelve chapters with the following topics: Tensors, Continuum Kinematics, Stress, The Objectivity of Tensors, The Fundamental Equations of Continuum Mechanics, An Introduction to Constitutive Equations, Linear Elasticity, Hyperelasticity, Plasticity (small and large deformations), Thermoelasticity (small and large deformations), Damage Mechanics (small and large deformations), and An Introduction to Fluids. Moreover, the text is supplemented with over 280 figures, over 100 solved problems, and 130 references..
出版日期Textbook 2013
关键词constitutive equations; continuum mechanics; damage mechanics; fundamental equations; kinematics; linear
版次1
doihttps://doi.org/10.1007/978-94-007-5986-2
isbn_softcover978-94-017-7847-3
isbn_ebook978-94-007-5986-2Series ISSN 1877-7341 Series E-ISSN 1877-735X
issn_series 1877-7341
copyrightCIMNE 2013
The information of publication is updating

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The Fundamental Equations of Continuum Mechanics,The fundamental equations of continuum mechanics are based on the conservation principles of certain physical quantities. We consider five of these to establish the basic equations that govern the Initial Boundary Value Problem (IBVP), namely:
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Introduction to Fluids,In this chapter, we will introduce an important branch of continuum mechanics: fluid mechanics with which we intend to study fluids in motion or at rest. These can be classified into: . There are several areas where fluids mechanics can be applied, . meteorology, oceanography, aerodynamics, hydrodynamics and engineering, among others.
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Linear Elasticity,n the displacement gradient is sufficiently small when compared with the unity. In this scenario we can apply the infinitesimal strain regime (small deformation) which was discussed in Chapter 2 (see subsection 2.14).
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Hyperelasticity, there being any internal energy dissipation (which is typical en elastic process). These materials are classified as being hyperelastic and purely hyperelastic materials have no memory of motion history, . they are only dependent on the current values of the state variables.
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