Accurate mode-separated energy release rates for delamination cracks.

DOI10.1016/j.jcp.2003.07.025zbMath1047.74064OpenAlexW2043678911MaRDI QIDQ1418685

Hae-Soo Oh

Publication date: 14 January 2004

Published in: Journal of Computational Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jcp.2003.07.025

zbMATH Keywords

cracksInterlaminarMapping by the blending function methodMethod of auxiliary mappingMode-separated energy release rateQuarter-point singularity elementsThe p-version of the finite element method

Mathematics Subject Classification ID

Brittle fracture (74R10) Finite element methods applied to problems in solid mechanics (74S05)

Related Items (2)

Enriched isogeometric analysis of elliptic boundary value problems in domains with cracks and/or corners ⋮ Mapping techniques for isogeometric analysis of elliptic boundary value problems containing singularities

Cites Work

• Cracks on bimaterial and bicrystal interfaces
• Explicit solution and invariance of the singularities at an interface crack in anisotropic composites
• Effects of change of reference coordinates on the stress analyses of anisotropic elastic materials
• The \(p\)-version of the finite element method for the elliptic boundary value problems with interfaces
• The method of auxiliary mapping for the finite element solutions of elliptic problems containing singularities
• The method of auxiliary mapping for the finite element solutions of elasticity problems containing singularities
• The Interface Crack in a Combined Tension-Compression and Shear Field
• Singularities, interfaces and cracks in dissimilar anisotropic media
• The Interface Crack
• The Interface Crack in a Shear Field
• The h–p version of the finite element method for problems with interfaces
• The weighted Ritz-Galerkin method for elliptic boundary value problems on unbounded domains
• The p‐version of the finite element method for domains with corners and for infinite domains
• Fracture mechanics. An introduction
• The numerical methods for oscillating singularities in elliptic boundary value problems

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