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Compact stars with non-uniform relativistic polytrope. [PDF]
Sci RepNouh MI, Foda MM, Aboueisha MS.
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The Dirac Equation, Mass and Arithmetic by Permutations of Automaton States. [PDF]
Entropy (Basel)Elze HT.
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Toward Real Chemical Accuracy on Current Quantum Hardware Through the Transcorrelated Method. [PDF]
J Chem Theory ComputDobrautz W +6 more
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Quantum Entanglement Asymmetry and the Cosmic Matter-Antimatter Imbalance: A Theoretical and Observational Analysis. [PDF]
Entropy (Basel)Neukart F.
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Weak Scale Supersymmetry Emergent from the String Landscape. [PDF]
Entropy (Basel)Baer H, Barger V, Martinez D, Salam S.
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Compactifications, A-compactifications and proximities
Annali di Matematica Pura ed Applicata, 1995A functor \(S\) from Alexandroff spaces \(X\) into distributive lattices is studied and used to describe proximities on \(X\) and an isomorphism between all compactifications of \(X\) and some sublattices of \(S(X)\). At the end, two concrete categories are introduced, one of them isomorphic and the other dual to \textbf{Prox} (objects of the ...
Dimov, Georgi, Tironi, Gino
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Mathematische Nachrichten, 1990
This paper uses proximities to obtain near compactifications of topological spaces. Typical of the results is the following theorem. Every Hausdorff almost completely regular space (X,\(\tau\)) has a Hausdorff near compactification \((X^*,{\mathcal T})\) corresponding to each compatible EF-proximity \(\delta\) on its semi-regularization \((X,\tau_ s)\).
CAMMAROTO, Filippo, SOM NAIMPALLY
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This paper uses proximities to obtain near compactifications of topological spaces. Typical of the results is the following theorem. Every Hausdorff almost completely regular space (X,\(\tau\)) has a Hausdorff near compactification \((X^*,{\mathcal T})\) corresponding to each compatible EF-proximity \(\delta\) on its semi-regularization \((X,\tau_ s)\).
CAMMAROTO, Filippo, SOM NAIMPALLY
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Compactification of lattice-valued convergence spaces
Fuzzy Sets and Systems, 2010 We define compactness for stratified lattice-valued convergence spaces and show that a Tychonoff theorem is true. Further a generalization of the classical Richardson compactification is given.
GÜNTHER Jäger
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Compactifications and A-compactifications of frames. Proximal frames
Mathematical Proceedings of the Cambridge Philosophical Society, 1996The aim of this paper is to give two new descriptions of the ordered set of all (up to equivalence) regular compactifications of a completely regular frame. F and to introduce and study the notion of A-frame as a generalization of the notion of Alexandroff space (known also as zero-set space) (Alexandroff[l], Gordon[15]).
TIRONI, GINO, DIMOV G.
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