Mixed boundary value problems for a penny-shaped cut

DOI10.1007/BF01390070zbMath0305.73013MaRDI QIDQ1217472

Leon M. Keer

Publication date: 1975

Published in: Journal of Elasticity (Search for Journal in Brave)

Mathematics Subject Classification ID

Dynamical problems in solid mechanics (74H99) Brittle damage (74R05) Elastic materials (74B99)

Related Items (16)

Bonded contact of a rigid disk inclusion with a penny-shaped crack in a transversely isotropic solid ⋮ Indentation of a spherical cavity in an elastic body by a rigid spherical inclusion: influence of non-classical interface conditions ⋮ Dynamic interaction of plates in an inhomogeneous transversely isotropic space weakened by a crack ⋮ On Boussinesq's problem for a cracked halfspace ⋮ On the interaction between an elastically embedded rigid inhomogeneity and a laterally placed concentrated force ⋮ Debonded arc-shaped interface anticracks ⋮ Axisymmetric twisting of elastic half-space with elastic disk ⋮ On the indentation of a poroelastic halfspace ⋮ Integral equations of the problem of torsion of an elastic body with a thin disc-like inclusion ⋮ Axisymmetric problems for an externally cracked elastic solid. II. Effect of a penny-shaped inclusion ⋮ In-plane loading of a cracked elastic solid by a disc inclusion with a Mindlin-type constraint ⋮ Torsion of an elastic composite cylinder with a crack ⋮ Boussinesq' s Problem for an Elastic Half-Space Reinforced with a Rigid Disk Inclusion ⋮ Interaction between annular crack and rigid disc inclusion in a transversely isotropic solid ⋮ A transversely isotropic medium containing a penny-shaped crack subjected to a non-uniform axisymmetric loading via an anchored smooth rigid disk ⋮ A contact problem for a smooth rigid disc inclusion in a penny-shaped crack

Cites Work

• Some axially symmetric stress distributions in elastic solids containing penny-shaped cracks I. Cracks in an infinite solid and a thick plate
• On the Gaps between the Values of a Rational Quadratic Polynomial
• On Certain Dual Integral Equations
• The elementary solution of dual integral equations
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