Asymptotic finite deformation analysis of growing crack fields in elastic-perfectly plastic materials

DOI10.1016/0022-5096(93)90023-9zbMath0794.73063OpenAlexW2053570288MaRDI QIDQ1261035

W. J. Drugan, Chris R. Reid

Publication date: 29 August 1993

Published in: Journal of the Mechanics and Physics of Solids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-5096(93)90023-9

zbMATH Keywords

kinematic descriptioncrystalline slipsingular perturbation seriessmall-displacement-gradient Prandtl-Reuss equation

Mathematics Subject Classification ID

Fracture and damage (74R99) Plastic materials, materials of stress-rate and internal-variable type (74C99) Theory of constitutive functions in solid mechanics (74A20) Elastic materials (74B99) Materials of strain-rate type and history type, other materials with memory (including elastic materials with viscous damping, various viscoelastic materials) (74D99)

Related Items (2)

Effects of hydrogen on steady, ductile crack growth: computational studies ⋮ Thermodynamic equivalence of steady-state shocks and smooth waves in general media; applications to elastic-plastic shocks and dynamic fracture

Cites Work

• Finite deformation analysis of restrictions on moving strong discontinuity surfaces in elastic-plastic materials: Quasi-static and dynamic deformations
• Plane strain elastic-ideally plastic crack fields for mode I quasistatic growth at large-scale yielding. I: A new family of analytical solutions
• Plane strain elastic-ideally plastic crack fields for mode I quasistatic growth at large scale yielding. II: Global analytical solutions for finite geometries
• Some constitutive equations applicable to problems of large dynamic plastic deformation
• On the Asymptotic Continuum Analysis of Quasistatic Elastic-Plastic Crack Growth and Related Problems
• Elastic-Plastic Deformation at Finite Strains
• On a Perturbation Theory Based on the Method of Characteristics
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