Comparison of solution behaviour for three models of pressure-dependent plasticity: a simple analytical example
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Publication:986390
DOI10.1016/j.ijmecsci.2006.01.009zbMath1192.74038OpenAlexW2103480773MaRDI QIDQ986390
Publication date: 11 August 2010
Published in: International Journal of Mechanical Sciences (Search for Journal in Brave)
Full work available at URL: http://eprints.maths.manchester.ac.uk/887/1/Comparison_of_solution.pdf
Small-strain, rate-independent theories of plasticity (including rigid-plastic and elasto-plastic materials) (74C05) Explicit solutions of equilibrium problems in solid mechanics (74G05)
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Application of the Strain Rate Intensity Factor to Modeling Material Behavior in the Vicinity of Frictional Interfaces ⋮ Flow of pressure-dependent plastic material between two rough conical walls ⋮ A generalization of Prandtl's and Spencer's solutions on axisymmetric viscous flow ⋮ Specific features of solving the problem of compression of an orthotropic plastic material between rotating plates ⋮ Behavior of anisotropic plastic solutions in the vicinity of maximum-friction surfaces ⋮ Singular solutions in viscoplasticity under plane strain conditions ⋮ Effect of the shape of pressure-dependent yield surfaces on solution behaviour near frictional interfaces ⋮ A numerical method for determining the strain rate intensity factor under plane strain conditions ⋮ The transition of qualitative behaviour between rigid perfectly plastic and viscoplastic solutions ⋮ A qualitative comparison of flow rules of pressure-dependent plasticity under plane stress conditions ⋮ Influence of pressure dependence of the yield criterion on the strain-rate-intensity factor ⋮ Quasi-static axially symmetric viscoplastic flows near very rough walls ⋮ An exact semi-analytic solution for residual stresses and strains within a thin hollow disc of pressure-sensitive material subject to thermal loading ⋮ An exact solution for a model of pressure-dependent plasticity in an un-steady plane strain process ⋮ Qualitative behaviour of viscoplastic solutions in the vicinity of maximum-friction surfaces
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