Results 11 to 20 of about 7,222 (223)
The star compactification [PDF]
International Journal of Mathematics and Mathematical Sciences, 1981 The relationships between a convergence space and its star compactification is studied. Special attention is given to lifting properties of this compactification.
G. D. Richardson, D. C. Kent
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Compactification of closed preordered spaces [PDF]
Applied General Topology, 2012 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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Soft theorems from compactification
Journal of High Energy Physics, 2020 We analyze the single subleading soft graviton theorem in (d + 1) dimensions under compactification on S 1. This produces the single soft theorems for the graviton, vector and scalar fields in d dimension.
Raffaele Marotta, Mritunjay Verma
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The Nachbin compactification via convergence ordered spaces [PDF]
International Journal of Mathematics and Mathematical Sciences, 1993 We construct the Nachbin compactification for a T3.5-ordered topological ordered space by tailing a quotient of an ordered convergence space compactification.
D. C. Kent, Dongmei Liu
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A new ordered compactification [PDF]
International Journal of Mathematics and Mathematical Sciences, 1993 A new Wallman-type ordered compactification γ∘X is constructed using maximal CZ-filters (which have filter bases obtained from increasing and decreasing zero sets) as the underlying set.
D. C. Kent, T. A. Richmond
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One-point compactification on convergence spaces [PDF]
International Journal of Mathematics and Mathematical Sciences, 1994 A convergence space is a set together with a notion of convergence of nets. It is well known how the one-point compactification can be constructed on noncompact, locally compact topological spaces.
Shing S. So
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Stone compactification of additive generalized-algebraic lattices
Applied General Topology, 2007 In this paper, the notions of regular, completely regular, compact additive generalized algebraic lattices are introduced, and Stone compactification is constructed. The following theorem is also obtained.
Xueyou Chen, Quingguo Li, Zike Deng
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Physical Review D, 2008 We propose a new way to hide extra dimensions without invoking branes, based on Lorentz-violating tensor fields with expectation values along the extra directions. We investigate the case of a single vector ``aether'' field on a compact circle. In such a background, interactions of other fields with the aether can lead to modified dispersion relations,
Carroll, Sean M., Tam, Heywood
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On topological groups with remainder of character k
Applied General Topology, 2016 In [A.V. Arhangel'skii and J. van Mill, On topological groups with a first-countable remainder, Top. Proc. 42 (2013), 157-163] it is proved that the character of a non-locally compact topological group with a first countable remainder doesn't exceed ...
Maddalena Bonanzinga +1 more
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End compactifications and general compactifications
Journal of Logic and Analysis, 2014 Summary: We use the insights of Robinson's nonstandard analysis as a powerful tool to extend and simplify the construction of compactifications of regular spaces. In particular, we deal with the Stone- Čech compactification and compactifications formed from topological ends. For the nonstandard extension of a metric space, the monad of a standard point
Matt Insall +2 more
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