A linear space C of integrable functions with respect to a continuous function is defined, and endowed with a locally convex topology. Completeness of C is studied, a representation of its dual space is given, and weak sequential convergence is examined.

On the space of functions integrable with respect to functions of unbounded variation

CANDELORO, Domenico
2006

Abstract

A linear space C of integrable functions with respect to a continuous function is defined, and endowed with a locally convex topology. Completeness of C is studied, a representation of its dual space is given, and weak sequential convergence is examined.
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Utilizza questo identificativo per citare o creare un link a questo documento: http://hdl.handle.net/11391/27533
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