Continuum Theory of Inhomogeneities in Simple Bodies (häftad)
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Format
Häftad (Paperback / softback)
Språk
Engelska
Antal sidor
180
Utgivningsdatum
2012-06-12
Upplaga
Softcover reprint of the original 1st ed. 1968
Förlag
Springer-Verlag Berlin and Heidelberg GmbH & Co. K
Medarbetare
Truesdell, C. (preface)
Illustrationer
VII, 180 p.
Antal komponenter
1
Komponenter
1 Paperback / softback
ISBN
9783642859946
Continuum Theory of Inhomogeneities in Simple Bodies (häftad)

Continuum Theory of Inhomogeneities in Simple Bodies

A Reprint of Six Memoirs

Häftad Engelska, 2012-06-12
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The term "dislocation" is used in several different senses in the literature of mechanics. In the elassic work of VOLTERRA, WEINGARTEN, and SOMIGLIANA, it refers to particular solutions of the equations of linear elasticity, in which a con tinuous field of strain does not correspond, globally, to a continuous field of dis placement. The configuration of the body so obtained, even when that body is free of all load, is subject to interior stress that does not vanish, and in general no deformation of the body as a wh oIe can bring it into a stress-free configuration. Nevertheless, if any sufficiently sm all part of the body is considered by itself, a configuration for it in which the stress is everywhere zero may be found at once. In this work constitutiL"e assumptions provide the basic data. These consist in prescribed stress-free configurations for each material point and in prescribed elastic moduli governing the response to deformation from the stress-free configuration at each material point. Everything follows from these data, ineluding the dislocations present, if any. In particular, the common boundary-value problems of linear elasticity may be set and solved for the dislocated body.
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Innehållsförteckning

Inhomogeneities in Materially Uniform Simple Bodies.- Dislocated and Oriented Media.- A Mathematical Theory of the Mechanical Behavior of Continuous Media.- Materially Uniform Simple Bodies with Inhomogeneities.- On the Geometric Structures of Simple Bodies, a Mathematical Foundation for the Theory of Continuous Distributions of Dislocations.- Universal Solutions for Incompressible Laminated Bodies.