We study the convergence with respect the Serrin integral of Calculus of Variation of a sequence of linear integral operators of nonconvolution type acting on functions of bounded variation over a nonempy open set in the n-dimensional euclidean space. Applications to convergence in area and il lenght are given
On approximation properties of certain non convolution integral operators
BARDARO, Carlo;VINTI, Gianluca
1990
Abstract
We study the convergence with respect the Serrin integral of Calculus of Variation of a sequence of linear integral operators of nonconvolution type acting on functions of bounded variation over a nonempy open set in the n-dimensional euclidean space. Applications to convergence in area and il lenght are givenFile in questo prodotto:
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