Edge stress intensity functions in polyhedral domains and their extraction by a quasidual function method
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Publication:712302
DOI10.1007/s10704-005-4245-8zbMath1197.74043OpenAlexW1984872832MaRDI QIDQ712302
Netta Omer, Martin Costabel, Zohar Yosibash, Monique Dauge
Publication date: 28 October 2010
Published in: International Journal of Fracture (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10704-005-4245-8
Related Items (9)
Edge singularities in 3D elastic anisotropic and multi-material domains ⋮ A 3-D failure initiation criterion from a sharp V-notch edge in elastic brittle structures ⋮ Singular solutions of the Poisson equation at edges of three‐dimensional domains and their treatment with a predictor–corrector finite element method ⋮ The Fourier-finite-element method for Poisson's equation in three-dimensional axisymmetric domains with edges: computing the edge flux intensity functions ⋮ Circular edge singularities for the Laplace equation and the elasticity system in 3-D domains ⋮ Singular asymptotic expansion of the elastic solution along an edge around which material properties depend on the angular coordinate ⋮ Flux intensity functions for the Laplacian at axisymmetric edges ⋮ Stress intensity factor analysis of a three-dimensional interfacial corner between anisotropic bimaterials under thermal stress ⋮ Numerical methods for extracting edge stress intensity functions in anisotropic three-dimensional domains
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- Singularities of Rotationally Symmetric Solutions of Boundary Value Problems for the Lamé Equations
- A Quasi-Dual Function Method for Extracting Edge Stress Intensity Functions
- Numerical analysis of singularities in two‐dimensions part 1: Computation of eigenpairs
- The elastic‐field behavior in the neighborhood of a crack of arbitrary angle
- Fast semi-analytic computation of elastic edge singularities
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