Uniformly summing sets of operators on spaces of continuous functions.

Delgado, J.M.; Piñeiro, Cándido

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On representation of linear operators on $C_{0} (T, 𝐗)$

Ivan Dobrakov (1971)

Czechoslovak Mathematical Journal

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DP1 and completely continuous operators.

Bator, Elizabeth M., Slavens, Dawn R. (2003)

International Journal of Mathematics and Mathematical Sciences

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Linear operators on $C_{X} (Ω)$ for $Ω$ dispersed

Charles W. Swartz (1975)

Czechoslovak Mathematical Journal

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Set valued measures and integral representation

Xiao Ping Xue, Cheng Lixin, Goucheng Li, Xiao Bo Yao (1996)

Commentationes Mathematicae Universitatis Carolinae

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The extension theorem of bounded, weakly compact, convex set valued and weakly countably additive measures is established through a discussion of convexity, compactness and existence of selection of the set valued measures; meanwhile, a characterization is obtained for continuous, weakly compact and convex set valued measures which can be represented by Pettis-Aumann-type integral.

Displaying similar documents to “Uniformly summing sets of operators on spaces of continuous functions.”

On representation of linear operators on C 0 ( T , 𝐗 )

DP1 and completely continuous operators.

Linear operators on C X ( Ω ) for Ω dispersed

Set valued measures and integral representation

On representation of linear operators on $C_{0} (T, 𝐗)$

Linear operators on $C_{X} (Ω)$ for $Ω$ dispersed