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-compact spaces.

Characterizations of Strongly Compact Spaces

Characterizations of Strongly Compact Spaces

... strongly compact. He proved that a topological space is strongly compact if and only if it is compact and every infinite subset of X has nonempty ...strongly compact if and only if it is ...

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Countably I Compact Spaces

Countably I Compact Spaces

... I-compact spaces, where a space (X, T ) is called countably I-compact if every countable cover of X by regular closed subsets contains a count- able subfamily whose interiors cover ...

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The Study of the Concept of Q*Compact Spaces

The Study of the Concept of Q*Compact Spaces

... Q*O compact spaces and obtained very crucial results [7, 8] and applied results from ...bitopological spaces are obtained in [1], [4], [5] and ...

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Iterated Expectations, Compact Spaces and Common Priors

Iterated Expectations, Compact Spaces and Common Priors

... Iterated Expectations, Compact Spaces and Common Priors Hellman, Ziv.. Online at https://mpra.ub.uni-muenchen.de/8733/ MPRA Paper No.[r] ...

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Hyper Stonean envelopes of compact spaces

Hyper Stonean envelopes of compact spaces

... Eberlein compact space is Corson ...son compact is ...thal compact space is not Corson ...Corson compact spaces belong to the class ...Corson compact spaces that are not ...

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Functions and Weakly µH-Compact Spaces

Functions and Weakly µH-Compact Spaces

... The ideas of generalized topology and hereditary classes were introduced and studied by Cs´ asz´ ar in [3] and [5], respectively. The strategy of using generalized topologies and hereditary classes to extend classical ...

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Properties of $D_\mu$-Compact Spaces in Generalized Topological Spaces

Properties of $D_\mu$-Compact Spaces in Generalized Topological Spaces

... The concept of generalized topological space (GTS) was introduced by Csaszar [3] is one of the most important developments of general topology in recent years. In the literature, several kinds of compactness in GTS have ...

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FUZZIFYING STRONGLY COMPACT SPACES AND FUZZIFYING LOCALLY STRONGLY COMPACT SPACES

FUZZIFYING STRONGLY COMPACT SPACES AND FUZZIFYING LOCALLY STRONGLY COMPACT SPACES

... a few papers can properly use the semantic method introduced in the original papers of Ying, which I strongly believe, can provide more delicate characterization of fuzzifying topological structure. So far, there has ...

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Hyper Stonean envelopes of compact spaces

Hyper Stonean envelopes of compact spaces

... a compact space, and denote by K e its hyper- Stonean ...of spaces K with the property that K e is homeomorphic to e I , the hyper-Stonean envelope of the closed unit interval I ...uncountable, ...

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Realization of compact spaces as cb Helson sets

Realization of compact spaces as cb Helson sets

... each compact Hausdorff space Ω can be homeomorphi- cally embedded as a Helson set inside some compact abelian ...particular compact abelian groups then there can be topological restrictions on the ...

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On Hausdorff compactifications of non locally compact spaces

On Hausdorff compactifications of non locally compact spaces

... In [2] Magill shows that a locally compact space X has a countable compactification if and only if.. has infinitely many components..[r] ...

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On αψ –Compact Spaces

On αψ –Compact Spaces

... numbers, spaces of continuous functions and solutions to differential equations are the possible motivations for the formation of the notion of ...αψ-US spaces, αψ-convergence, sequential αψO-compactness, ...

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Interesting Properties of strongly p*gα Connected Spaces and Compact Spaces

Interesting Properties of strongly p*gα Connected Spaces and Compact Spaces

... In 1970, Levine (1970) introduced the concepts of generalized closed sets of topological spaces as ageneralization of closed sets. Mashhour et al., (1982) studied the concept of preopen sets in topologicalspaces. ...

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2010 Mathematics Subject Classification: 54A10, 54A20, 54D10, 54D25, 54D30. Key words: H-adherence, Urysohn closed, U(i), Minimal Urysohn, Minimal S

2010 Mathematics Subject Classification: 54A10, 54A20, 54D10, 54D25, 54D30. Key words: H-adherence, Urysohn closed, U(i), Minimal Urysohn, Minimal S

... The adherence of a filterbase has been used to characterize some of the well known topological spaces such as compact spaces, H-closed spaces and various minimal topological spaces. ...

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Two classes of locally compact sober spaces

Two classes of locally compact sober spaces

... stably compact if and only if the patch topology is a compact Hausdorff ...the compact saturated sets. Stably compact spaces and partially ordered compact Hausdorff spaces ...

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Some Properties of Fuzzy Supra Soft Topological Spaces

Some Properties of Fuzzy Supra Soft Topological Spaces

... topological spaces, which is a generalization to the notion of fuzzy soft topological spaces [21] and supra soft topological spaces ...soft compact (resp. fuzzy supra soft lindel¨ of) ...

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On GP-Compactness & GP-Continuous Function in a Topological Spaces

On GP-Compactness & GP-Continuous Function in a Topological Spaces

... In 1987, Di Maio and Noiri [8] introduced and studied a new class of compact spaces called s-closed spaces using semi-open sets. Balachandran et al [4] introduced the concept of GO-compactness using ...

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Compact and extremally disconnected spaces

Compact and extremally disconnected spaces

... Hausdorff spaces characterized by the property that each closed subset is an S-set in the sense of Dickman and ...Such spaces are called ...C-compact spaces as those with the property that each ...

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Minimal sequential Hausdorff spaces

Minimal sequential Hausdorff spaces

... Hausdorff spaces. Characterizations of minimal sequential Hausdorff spaces are obtained using filter bases, se- quences, and functions satisfying certain graph ...of spaces and other classes of ...

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Topological spaces for which every closed and semi closed preorder respectively admits a continuous multi utility representation

Topological spaces for which every closed and semi closed preorder respectively admits a continuous multi utility representation

... tal problem in the theory of continuous multi-utility representations no real progress has been made. Levin’s fundamental theorem states that every closed preorder on a locally and σ-compact Hausdorff space has a ...

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