Results 1 to 10 of about 93,628 (164)
Compactification of closed preordered spaces [PDF]
A topological preordered space admits a Hausdorff T2-preorder compactification if and only if it is Tychonoff and the preorder is represented by the family of continuous isotone functions.
E. Minguzzi
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Optical hausdorff quantum energy of spherical magnetic particles [PDF]
In this article, a new approach for spherical magnetic curves under the spherical system in spherical space is given. Firstly, the Hausdorff derivative of the Lorentz spherical magnetic fields $$\phi ( \varvec{\beta }),$$ $$\phi \left( \varvec{t}\right) ,
Talat Körpinar +4 more
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Hausdorff Space Based on $KM$-Single Valued Neutrosophic Space [PDF]
This paper introduces a novel concept of $KM$-single valued neutrosophic Hausdorff space and $KM$-single valued neutrosophic manifold space. This study generalizes the concept of $KM$-single valued neutrosophic manifold space to union and product of $KM$-
Mehdi Mollaei Arani
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Lost-in-space star identification algorithm based on Hausdorff distance with two approaches: Pivot star and celestial sphere segmentation [PDF]
One of the best attitude sensors for space applications is the star sensor. This sensor determines the attitude using stars in the field of view. One of the main advantages of this sensor is attitude initialization using lost-in-space star identification
Mona Zahednamazi +2 more
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Spaces of non-additive measures generated by triangular norms
We consider non-additive measures on the compact Hausdorff spaces, which are generalizations of the idempotent measures and max-min measures. These measures are related to the continuous triangular norms and they are defined as functionals on the spaces ...
Kh. Sukhorukova
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Compact condensations of Hausdorff spaces [PDF]
17 ...
Belugin, V. I. +2 more
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Generalized Hausdorff operator on Bergmann spaces
In this article, we considered the generalized Hausdorff operator ℋμ,ϕ,a{{\mathcal{ {\mathcal H} }}}_{\mu ,\phi ,a} on Bergmann space and determined the conditions on ϕ\phi and aa so that the operator is bounded.
Perumal Sasikala +1 more
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Extensions of Hausdorff spaces [PDF]
A topological property & is called a Hausdorff extension property if each Hausdorff space X can be densely embedded in a space κX this yields a theorem parallel to a similar result for the lattice of Hausdorff compactifications of a locally compact space X and βX\X obtained by Magill.
Porter, Jack R., Woods, R. Grant
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Closed subsets of compact-like topological spaces
We investigate closed subsets (subsemigroups, resp.) of compact-like topological spaces (semigroups, resp.). We show that each Hausdorff topological space is a closed subspace of some Hausdorff ω-bounded pracompact topological space and describe open ...
Serhii Bardyla, Alex Ravsky
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The Hausdorff Algebra Fuzzy Distance and its Basic Properties [PDF]
In this article we recall the definition of algebra fuzzy metric space and its basic properties. In order to introduced the Hausdorff algebra fuzzy metric from fuzzy compact set to another fuzzy compact set we define the algebra fuzzy distance between ...
Zainab Khudhair, Jehad Kider
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