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CONNECTEDNESS IN JÄGER - ŠOSTAK'S I-FUZZY TOPOLOGICAL SPACES
(Universidad Católica del Norte, Departamento de Matemáticas, 2009)
The sigma-isotypic decomposition and the sigma-index of reversible-equivariant systems
(ELSEVIER SCIENCE BVAMSTERDAM, 2012)
This work is concerned with dynamical systems in presence of symmetries and reversing symmetries. We describe a construction process of subspaces that are invariant by linear Gamma-reversible-equivariant mappings, where ...
Countability and star covering properties
(ELSEVIER SCIENCE BV, 2011)
Whenever P is a topological property, we say that a topological space is star P if whenever U is an open cover of X, there is a subspace A subset of X with property P such that X = St(A, U). We study the relationships of ...
A topological and domain theoretical study of total computable functions
(BrasilUFRNPROGRAMA DE PÓS-GRADUAÇÃO EM SISTEMAS E COMPUTAÇÃO, 2016-07-29)
Topologically the set of total computable functions has been studied only as
a subspace of a Baire space. Where the topology of this Baire space is the
induced topology of a Scott topology for the partial functions (not ...
FULL-RANGE INVARIANT SUBSPACE OF H2K .1. NATURAL TOPOLOGIES
(Acad Brasileira De CienciasRio De JaneiroBrasil, 1973)
ON THE CHOQUET-DENY THEOREM FOR THE STRICT TOPOLOGY
(Springer HeidelbergHeidelbergAlemanha, 1994)
Separation properties and n-point topological extensions
(Universidad Nacuional de Colombia; Sociedad Colombiana de matemáticas, 1990)
A topological extension of a topological space (X, j) is a topological space (X*,j*) containing (X,j) as a dense subspace. Two topological extensions (X*,j*), and (X*1,j*1) of (X,j) are said to be equivalent if there is a ...
Algebras of distributions suitable for phase‐space quantum mechanics. II. Topologies on the Moyal algebra
(1988-06-04)
The topology of the Moyal *-algebra may be defined in three ways: the
algebra may be regarded as an operator algebra over the space of
smooth declining functions either on the configuration space or on the
phase space ...
On the extent of star countable spaces
(VERSITA, 2011)
For a topological property P, we say that a space X is star Pif for every open cover Uof the space X there exists Y aS, X such that St(Y,U) = X and Y has P. We consider star countable and star Lindelof spaces establishing, ...