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EN
In this paper, we study the behaviors of fixed points sets of non necessarily pseudo-contractive multifunctions. Rather than comparing the images of the involved multifunctions, we make use of some conditions on the fixed points sets to establish general re­sults on their stability and continuous dependence. We illustrate our results by applications to differential inclusions and give stability results of fixed points sets of non necessarily pseudo-contractive multifunctions with respect to the bounded proximal convergence.
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Content available remote A fixed point approach to functional-integral set equations
EN
Let Pcp, cv(Rn) be the family of all nonempty compact convex subsets of the real n-dimensional space Rn endowed with the Pompeiu-Hausdorff metric H. We consider the following Cauchy problem with respect to a set differential equation: {DHU = F(t,U), t ∈ J U(t0) = U0 where U0 ∈ Pcp,cv(Rn), t0 (...) 0, J = [t0, t0 + a], a > 0, DH is the Hukuhara derivative of U and F ∈ C(J × Pcp,cv(Rn), Pcp,cv(Rn)). The aim of the article is to present existence, uniqueness, approximation and data dependence results for the solution of some set functional-differential Cauchy problems by a fixed point approach.
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