Ranks for baire multifunctions

Pandelis Dodos

Displaying similar documents to “Ranks for baire multifunctions”

Some properties of subsets of R^k with the Baire property

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J. Mioduszewski (1971)

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Remarks and examples concerning unordered Baire-like and ultrabarrelled spaces

P. Dierolf, S. Dierolf, L. Drewnowski (1978)

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Superposition of functions on monotonic functions

E. Torrance (1938)

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Baire spaces

R. C. Haworth, R. A McCoy

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CONTENTSIntroduction............................................................................................................ 5I. Basic properties of Baire spaces................................................................... 61. Nowhere dense sets............................................................................................... 62. First and second category sets............................................................................. 83. Baire spaces................................................................................................................

Solution of Kuratowski's problem on function having the Baire property, I

Ryszard Frankiewicz, Kenneth Kunen (1987)

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Baire outer kernels of sets.

Miller, Harry I. (1981)

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Some remarks on the relation of classical set-valued mappings to the Baire classification

Kazimierz Kuratowski (1979)

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Some remarks on $$ -Baire-like and $b$ - $$ -Baire-like spaces

Jerzy Kąkol (1986)

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Baire-like spaces C(X,E)

Jerzy Kakol (2000)

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We characterize Baire-like spaces C(X,E) of continuous functions defined on a locally compact and Hewitt space X into a locally convex space E endowed with the compact-open topology.

Barely Baire spaces

W. Fleissner, K. Kunen (1978)

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On the prolongation of restrictions of Baire 1 functions to functions which are quasicontinuous and approximately continuous

Zbigniew Grande (2009)

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Let I ⊂ ℝ be an open interval and let A ⊂ I be any set. Every Baire 1 function f: I → ℝ coincides on A with a function g: I → ℝ which is simultaneously approximately continuous and quasicontinuous if and only if the set A is nowhere dense and of Lebesgue measure zero.