Results 141 to 150 of about 1,185 (166)
Weak Scale Supersymmetry Emergent from the String Landscape. [PDF]
Entropy (Basel)Baer H, Barger V, Martinez D, Salam S.
europepmc +1 more source
An Effective Volume Fraction Controls Both Dynamics and Thermodynamics in Vesicle Suspensions with Tunable Electrostatic Interactions. [PDF]
Ind Eng Chem ResSiciliano A +3 more
europepmc +1 more source
Global centers of a family of cubic systems. [PDF]
Aequ MathAppis RF, Llibre J.
europepmc +1 more source
Some of the next articles are maybe not open access.
Related searches:
Related searches:
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
openaire +3 more sources
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
openaire +3 more sources
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
openaire +2 more sources
Acta Mathematica Hungarica, 2002
Let \(X\) be a completely regular (Hausdorff) topological space and \(b_1X\), \(b_2X\) two compactifications of \(X\). The natural inclusions \(i_k\:X \to b_kX\), \(k = 1,2\) define a new inclusion \(i\:X \to b_1X \times b_2X\) by \(i(x) = (i_1(x), i_2(x))\) for \(x\in X\). The closure of \(i(X)\) in \(b_1X \times b_2X\) is some new compactification \((
Aslim, G, Ozbakir, OB, Skljarenko, EG
openaire +2 more sources
Let \(X\) be a completely regular (Hausdorff) topological space and \(b_1X\), \(b_2X\) two compactifications of \(X\). The natural inclusions \(i_k\:X \to b_kX\), \(k = 1,2\) define a new inclusion \(i\:X \to b_1X \times b_2X\) by \(i(x) = (i_1(x), i_2(x))\) for \(x\in X\). The closure of \(i(X)\) in \(b_1X \times b_2X\) is some new compactification \((
Aslim, G, Ozbakir, OB, Skljarenko, EG
openaire +2 more sources
Canadian Journal of Mathematics, 1974
Every completely regular space has at least one Hausdorff compactification and much research in Topology has been devoted to methods of constructing the compactifications of completely regular spaces. These methods fall into two general categories: internal methods and external methods.
openaire +1 more source
Every completely regular space has at least one Hausdorff compactification and much research in Topology has been devoted to methods of constructing the compactifications of completely regular spaces. These methods fall into two general categories: internal methods and external methods.
openaire +1 more source
Journal of the London Mathematical Society, 1992
Motivated by problems in the theory of computation, the author studies \(T_ 0\) quasi-proximity spaces and their bicompletions (= stable compactifications). Methods from lattice theory are used throughout this interesting paper whenever they are appropriate. It is now widely recognized that the theory of stable compactifications (and quasi-proximities)
openaire +1 more source
Motivated by problems in the theory of computation, the author studies \(T_ 0\) quasi-proximity spaces and their bicompletions (= stable compactifications). Methods from lattice theory are used throughout this interesting paper whenever they are appropriate. It is now widely recognized that the theory of stable compactifications (and quasi-proximities)
openaire +1 more source
Semidirect Product Compactifications
Canadian Journal of Mathematics, 19831. Introduction. K. Deleeuw and I. Glicksberg [4] proved that if S and T are commutative topological semigroups with identity, then the Bochner almost periodic compactification of S × T is the direct product of the Bochner almost periodic compactifications of S and T.
Dangello, F., Lindahl, R.
openaire +2 more sources