Results 1 to 10 of about 248 (38)
Limits of Sequences of Feebly-Type Continuous Functions
We consider the following families of real-valued functions defined on đ2: feebly continuous functions (FC), very feebly continuous functions (VFC), and two-feebly continuous functions (TFC). It is known that the inclusions FC â VFC â TFC are proper.
Balcerzak Marek +2 more
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Many mathematicians defined and studied soft separation axioms and soft continuity in soft spaces by using ordinary points of a topological space X. Also, some of them studied the same concepts by using soft points.
Hamko Qumri H. +2 more
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Notes on Fuzzy Parametrized Soft Sets
In this paper, we introduced the notion of inverse Fpsoft set and studied some properties of it. Moreover, by using this new conceptwe characterized the continuity of Fp soft mappings and continuity of fuzzysoft mapping.
İdris Zorlutuna, Serkan Atmaca
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Diagonals of separately continuous maps with values in box products
We prove that if X is a paracompact connected space and Z = âsâS Zs is a product of a family of equiconnected metrizable spaces endowed with the box topology, then for every Baire-one map g : X â Z there exists a separately continuous map f : X2 â Z such
Karlova Olena, Mykhaylyuk Volodymyr
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Relationship Between Fuzzy Soft Topological Spaces and (X,\tau _{e}) Parameter Spaces
In this paper, the relation between fuzzy soft topologicalspaces and parameter spaces isintroduced. After defining the parametrical property of fuzzy soft sets and wegive some examples.
Serkan Atmaca
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Filter Bases and j-Ăâ°-Perfect Mappings
This paper consist some new generalizations of some definitions such: j-Ăâ°-closure converge to a point, j-Ăâ°-closure directed toward a set, almost j-Ăâ°-converges to a set, almost j-Ăâ°-cluster point, a set j-Ăâ°-H-closed relative, j-Ăâ°-closure ...
G. S. Ashaea, Y. Y. Yousif
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On the different kinds of separability of the space of Borel functions
In paper we prove that:
Osipov Alexander V.
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A note on pseudobounded paratopological groups
Let G be a paratopological group. Then G is said to be pseudobounded (resp. Ï-pseudobounded) if forevery neighbourhood V of the identity e in G, there exists a natural number n such that G = Vn (resp.we have G = âȘ nâN Vn).
Lin Fucai, Lin Shou, SĂĄnchez IvĂĄn
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Exception Sets of Intrinsic and Piecewise Lipschitz Functions. [PDF]
Leobacher G, Steinicke A.
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Equiconnected spaces and Baire classification of separately continuous functions and their analogs
Karlova Olena +2 more
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