In the paper we study, in a real separable Hilbert space H, evolution inclusions involving the Fr´echet subdifferential of a lower semicontinuous function f. The main result states that the solution set of this evolution problem is a nonempty compact and R(delta)-set in C([0, T],H).

On the structure of the solution set of evolution inclusions with Fréchet subdifferentials

CARDINALI, Tiziana
2000

Abstract

In the paper we study, in a real separable Hilbert space H, evolution inclusions involving the Fr´echet subdifferential of a lower semicontinuous function f. The main result states that the solution set of this evolution problem is a nonempty compact and R(delta)-set in C([0, T],H).
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11391/12017
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