Abstract
The classical, most frequently cited constitutive equations of elastic—plastic materials with non-associated and associated plastic flow laws are specified. Local sufficient uniqueness conditions for the solution of the boundary-value problem and local necessary conditions of initiation of deformation localization in the form of a Rice—Rudnicki localization plane are derived. We show that sufficient local uniqueness conditions for these constitutive equations with sign (≤) on the right-hand side become local necessary conditions of non-uniqueness of the solution of the boundary-value problem.
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