QA99 : Characterizations of constrained best approximation
Thesis > Central Library of Shahrood University > Mathematical Sciences > MSc > 2012
Authors:
Abstarct: In this thesis we study the strong conical hull intersection property completely characterizes the
best approximation to x in a hilbert space X from the set
K := C ∩ {x ∈ X : −g(x) ∈ S}
by a perturbation x − l of x from the set C for some l in a convex cone of X. where C is
a closed convex subset of X. S is closed convex cone which does not necessarily have non-empty
interior. Y is a banach space and g : X → Y is a continuous S-convex function.
Keywords:
#Strong conical hull intersection property #constrained best approximation #ε−subgradients #sequential dual conditions
Keeping place: Central Library of Shahrood University
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Keeping place: Central Library of Shahrood University
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