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- W1523407564 abstract "The field of Computational Fracture Mechanics is reviewed. The paper focuses on the impact of computational methodology on furthering the understanding of fundamental fracture phenomena. The current numerical approaches to the solution of fracture mechanics problems, e.g. finite element methods, finite difference methods and boundary element methods are reviewed. The application of these techniques to the problems of linear elastic fracture problems is discussed. Particular emphasis is placed on three dimensional problems and the issues involved with surface crack geometries and stress intensity factor calculations. Numerical solutions of two dimensional ductile fracture problems are surveyed. A special focus is placed on the effect of stable crack growth on the field quantities and the implications of numerical solutions for fracture prediction. Creep fracture problems are discussed. The similarities and differences between creep and ductile fracture problems are highlighted. The importance of large strain phenomena and accurate modeling of nonlinear effects are highlighted. The current state of knowledge of continuum fields for elastostatic cracks, elastodynamic cracks, ductile cracks and viscoplastic cracks is summarized. The range of applicability of asymptotic solutions (especially in the nonlinear regimes) is highlighted. Major research needs in computational fracture mechanics are detailed. Emphasis is placed on coupled theoretical and numerical approaches. Prospects for future research trends are proffered. Application of fracture mechanics and computational fracture approaches are explored." @default.
- W1523407564 created "2016-06-24" @default.
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- W1523407564 date "1989-01-01" @default.
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- W1523407564 title "Computational Fracture Mechanics" @default.
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- W1523407564 doi "https://doi.org/10.1016/b978-0-08-034341-9.50202-3" @default.
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