Elsoufiev | Strength Analysis in Geomechanics | Buch | 978-3-642-01300-3 | sack.de

Buch, Englisch, 258 Seiten, Format (B × H): 155 mm x 235 mm, Gewicht: 1250 g

Reihe: Springer Series in Geomechanics and Geoengineering

Elsoufiev

Strength Analysis in Geomechanics


2. Auflage 2010
ISBN: 978-3-642-01300-3
Verlag: Springer

Buch, Englisch, 258 Seiten, Format (B × H): 155 mm x 235 mm, Gewicht: 1250 g

Reihe: Springer Series in Geomechanics and Geoengineering

ISBN: 978-3-642-01300-3
Verlag: Springer


It is hardly possible to ?nd a single rheological law for all the soils. However theyhavemechanicalproperties(elasticity,plasticity,creep,damageetc. )that are met in some special sciences, and basic equations of these disciplines can be applied to earth structures. This way is taken in this book. It represents the results that can be used as a base for computations in many ?elds of the Geomechanics in its wide sense. Deformation and fracture of many objects include a row of important e?ects that must be taken into account. Some of them can be considered in the rheological law that, however, must be simple enough to solve the problems for real objects. On the base of experiments and some theoretical investigations the c- stitutive equations that take into account large strains, a non-linear unsteady creep, an in?uence of a stress state type, an initial anisotropy and a damage are introduced. The test results show that they can be used ?rst of all to ?nding ultimate state of structures – for a wide variety of monotonous lo- ings when e?ective strain does not diminish, and include some interrupted, step-wise and even cycling changes of stresses. When the in?uence of time is negligible the basic expressions become the constitutive equations of the pl- ticity theory generalized here. At limit values of the exponent of a hardening law the last ones give the Hooke’s and the Prandtl’s diagrams.

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Introduction: Main Ideas.- Main Equations in Media Mechanics.- Some Elastic Solutions.- Elastic-Plastic and Ultimate State of Perfect Plastic Bodies.- Ultimate State of Structures at Small Non-Linear Strains.- Ultimate State of Structures at Finite Strains.



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