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Local Connection in Locally Compact Spaces [PDF]
It was proved by Hurewiczl that a compact space which is both LC1 and lc" is LCD. In the present paper the corresponding result for locally compact spaces is proved, (a) for uniform local connection, and (b) for relative local connection.2 The extension of Hurewicz's theorem to locally compact spaces is included in (b). The main difficulty in extending
Michelle Newman
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Ways of obtaining topological measures on locally compact spaces [PDF]
Topological measures and quasi-linear functionals generalize measures and li\-near functionals. Deficient topological measures, in turn, generalize topological measures.
S. V. Butler
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Locally compact spaces of measures [PDF]
Summary:
Norman Y. Luther
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Locally compact space and continuity
Topological spaces for being T0, T1, T2 and regular space have been discussed. The conditions for a topological space to be locally compact have also been studied. We have found that a continuous function preserves locally compactness.
Shitanshu Shekhar Choudhary +1 more
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A compactification of locally compact spaces [PDF]
Every locally compact space X X has its topology determined by its 1-1 compact images and hence has a compactification ξ X \xi X obtained as the closure of the natural embedding of X X in the product of those images, just as the Stone-Čech compactification β X
F. W. Lozier
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On some compact almost Kähler locally symmetric space [PDF]
In the framework of studying the integrability of almost Kähler manifolds, we prove that if a compact almost Kähler locally symmetric space M is a weakly ,∗-Einstein vnanifold with non-negative ,∗-scalar curvature, then M is a Kähler manifold.
Takashi Oguro
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Pseudo Locally Compact Spaces [PDF]
Annette Sinclair
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Condition for a function space to be locally compact [PDF]
Let F be an equicontinuous family of functions from a compact Hausdorff space to a locally compact Hausdorff uniform space. In this paper we prove that the pointwise closure of F is locally compact relative to the topology of uniform con-
R. V. Fuller
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Semi-Groups of Maps in a Locally Compact Space [PDF]
J. Dorroh
semanticscholar +2 more sources
Locally compact, b-compact spaces
R. B. Kirk
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