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Continuum Damage Mechanics and Numerical Applications

Continuum Damage Mechanics and Numerical Applications
Kataloginformation
Feldname Details
Vorliegende Sprache eng
Hinweise auf parallele Ausgaben 335052479 Druckausg.: ‡Zhang, Wohua: Continuum damage mechanics and numerical applications
ISBN 978-3-642-04707-7
Name Zhang, Wohua
Cai, Yuanqiang
ANZEIGE DER KETTE Cai, Yuanqiang
T I T E L Continuum Damage Mechanics and Numerical Applications
Verlagsort Berlin, Heidelberg
Verlag Springer-Verlag Berlin Heidelberg
Erscheinungsjahr 2010
2010
Umfang Online-Ressource (digital)
Reihe Advanced Topics in Science and Technology in China
Notiz / Fußnoten Description based upon print version of record
Weiterer Inhalt Title Page; Copyright Page; Preface; Table of Contents; 1 Introduction; References; 2 Review of Damage Mechanics; 2.1 Development of Damage Mechanics; 2.2 Survey of Damage Phenomena; 2.3 Survey of Constitutive Relations for Damage; 2.4 Survey of Kinetic Equations for Damaged Materials; References; 3 Basis of Isotropic Damage Mechanics; 3.1 Introduction; 3.2 Isotropic Damage Variable; 3.3 Concept of Effective Stress; 3.4 Different Basic Hypothesis of Damage Mechanics; 3.5 Thermodynamic Aspects; 3.6 Damage Strain Energy Release Rate; 3.7 Isotropic Damage Model of Double Scalar Variables. 3.8 Generalized Theory of Isotropic Damage MechanicsReferences; 4 Isotropic Elasto-Plastic Damage Mechanics; 4.1 Introduction; 4.2 Associated Flow Rule Model; 4.3 Non-Associated Flow Rule Model; 4.4 Damage Plastic Criteria for Numerical Analysis; 4.5 Shakedown Upper Bound Model of Elasto-Plastic Damage; 4.6 Gradual Analysis of Double Scale Elasto-Plastic Damage Mechanics; 4.7 Analysis of Coupled Isotropic Damage and Fracture Mechanics; 4.8 Verify Isotropic Damage Mechanics Model by Numerical Examples; 4.9 Numerical Application for Damaged Thick Walled Cylinder; References. 5 Basis of Anisotropic Damage Mechanics5.1 Introduction; 5.2 Anisotropic Damage Tensor; 5.3 Principal Anisotropic Damage Model; 5.4 Decomposition Model of Anisotropic Damage Tensor; 5.5 Basic Relations of Anisotropic Damage Based on Thermodynamics; 5.6 Elastic Constitutive Model for Anisotropic Damaged Materials; 5.7 Different Models of Damage Effective Matrix; 5.8 Different Modeling of Damage Strain Energy Release Rate; 5.9 Effects of Symmetrization of Net-Stress Tensor in Anisotropic Damage Models; 5.10 Simple Damage Evolution Modeling. 5.11 Verify Anisotropic Damage Model by Numerical Modeling5.12 Numerical Application to Analysis of Engineering Problems; References; 6 Brittle Damage Mechanics of Rock Mass; 6.1 Introduction and Objective; 6.2 General Theory of Brittle Damage Mechanics; 6.3 Application of Thermodynamic Potential to Brittle Damage Materials; 6.4 Micro-mechanics of Brittle Damage Based on Mean Field Theory; 6.5 Non-linear Brittle Damage Model of Porous Media; 6.6 Brittle Damage Model for Crack-Jointed Rock Mass; References; 7 Anisotropic Elasto-plastic Damage Mechanics; 7.1 Introduction. 7.2 Failure Models of Anisotropic Damaged Materials7.3 Influence of Anisotropic Orientation; 7.4 Anisotropic Damage Strain Energy Release Rate; 7.5 Anisotropic Damage Elasto-plastic Theory; 7.6 Anisotropic Hardening Model; 7.7 Anisotropic Elasto-plastic Damage Equations for Numerical Analysis; 7.8 Coupled Damage and Plasticity in General Effective Tensor Models; 7.9 Elasto-plastic Damage for Finite-Strain; 7.10 Numerical Results in Applications; 7.11 Numerical Analysis for Anisotropic Gurson's Plastic Damage Model; References; 8 Theory of Visco-elasto-plastic Damage Mechanics. 8.1 Introduction
Titelhinweis Druckausg.: ‡Zhang, Wohua: Continuum damage mechanics and numerical applications
ISBN ISBN 978-3-642-04708-4
Klassifikation TG
TEC009070
TEC021000
620.1
621.89
TA405-409.3
QA808.2
Kurzbeschreibung "Continuum Damage Mechanics and Numerical Applications" presents a systematic development of the theory of Continuum Damage Mechanics and its numerical engineering applications using a unified form of the mathematical formulations in anisotropic and isotropic damage models. The theoretical framework is based on the thermodynamic theory of energy and material dissipation and is described by a set of fundamental formulations of constitutive equations of damaged materials, development equations of the damaged state, and evolution equations of micro-structures. According to concepts of d
1. Schlagwortkette Schadensmechanik
Numerisches Verfahren
1. Schlagwortkette ANZEIGE DER KETTE Schadensmechanik -- Numerisches Verfahren
2. Schlagwortkette Schadensmechanik
Numerisches Verfahren
ANZEIGE DER KETTE Schadensmechanik -- Numerisches Verfahren
SWB-Titel-Idn 348700962
Signatur Springer E-Book
Bemerkungen Elektronischer Volltext - Campuslizenz
Elektronische Adresse $uhttp://dx.doi.org/10.1007/978-3-642-04708-4
Internetseite / Link Volltext
Siehe auch Volltext
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