This paper refers to standard models in the theory of inelastic deformations. We assume that non-linear inelastic constitutive function is of monotone type, that the growth condition holds and that the model is quasistatic. Initial, generic problem is transformed into an evolution equation in a maximal monotone field. Then we find solutions with very low regularity requirements of the forces acting on a body.
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In the paper, the problem of existence of solution to the stochastic functional inclusion x [...] is investigated under some assumption of the dissipativity type on set-valued functions A and B.
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