The Theory of Materials FailureOUP Oxford, 15 mar 2013 - 296 páginas A complete and comprehensive theory of failure is developed for homogeneous and isotropic materials. The full range of materials types are covered from very ductile metals to extremely brittle glasses and minerals. Two failure properties suffice to predict the general failure conditions under all states of stress. With this foundation to build upon, many other aspects of failure are also treated, such as extensions to anisotropic fiber composites, cumulative damage, creep and fatigue, and microscale and nanoscale approaches to failure. |
Índice
| 1 | |
2 History Conditions and Requirements | 6 |
3 Isotropic Baselines | 16 |
4 The Failure Theory for Isotropic Materials | 30 |
5 Isotropic Materials Failure Behavior | 50 |
6 Experimental and Theoretical Evaluation | 70 |
7 Failure Theory Applications | 87 |
8 The DuctileBrittle Transition for Isotropic Materials | 98 |
10 Fracture Mechanics | 133 |
11 Anisotropic Unidirectional Fiber Composites Failure | 144 |
12 Anisotropic Fiber Composite Laminates Failure | 157 |
13 Micromechanics Failure Analysis | 177 |
14 Nanomechanics Failure Analysis | 200 |
15 Damage Cumulative Damage Creep and Fatigue Failure | 223 |
16 Probabilistic Failure and Probabilistic Life Prediction | 245 |
9 Defining Yield Stress and Failure Stress Strength | 118 |
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Términos y frases comunes
anisotropic applications approach atoms bond-bending brittle behavior brittle failure brittle limit calibrated Chapter Christensen composite materials Coulomb-Mohr creep rupture derivation ductile ductile and brittle ductile metals ductile-versus-brittle ductile/brittle transition effect evaluation example failure behavior failure criteria failure envelope failure modes failure properties failure stress failure surface failure theory fatigue fiber composites fiber direction fracture criterion fracture mechanics given graphene idealized involved isotropic materials lamina level laminate lifetime linear elastic load macroscopic materials failure materials types matrix phase maximum method micromechanics Miner's rule Mises criterion Mohr nanoscale non-dimensionalized normal stress paraboloid physical plane plastic Poisson's ratio polymers polynomial-invariants power law prediction pressure principal stress space probabilistic problem progressive damage quasi-isotropic range scale shear strength shear stress shown in Fig simple shear specific stiffness strain tensile testing three-dimensional Tresca two-dimensional uniaxial compressive uniaxial tension values of T/C Weibull distribution yield stress