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normal spaces

ALMOST -NORMAL AND MILDLY -NORMAL SPACES IN TOPOLOGICAL SPACES

ALMOST -NORMAL AND MILDLY -NORMAL SPACES IN TOPOLOGICAL SPACES

... of spaces, namely almost -normal and mildly - normal spaces are weaker forms of -normal ...these normal spaces, namely almost -normal and mildly -normal ...

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On Nano Generalized $\beta$ Regular Spaces and Nano Generalized $\beta$ Normal Spaces in Nano Topological Spaces

On Nano Generalized $\beta$ Regular Spaces and Nano Generalized $\beta$ Normal Spaces in Nano Topological Spaces

... g-normal spaces using g-closed sets in topological ...regular spaces and Ng β normal spaces are introduced and some of its properties are ...

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On (1,2)*- $\pi$wg-Normal Spaces

On (1,2)*- $\pi$wg-Normal Spaces

... normal spaces. Then Singal and Arya [17] introduced the class of almost normal spaces and proved that a space is normal if and only if it is both a semi-normal space and an ...

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Compact calibres of regular and monotonically normal spaces

Compact calibres of regular and monotonically normal spaces

... Moore spaces, regular first countable spaces, linearly-ordered spaces, and arbitrary regular ...for spaces with point-countable bases are the same as those for Moore spaces, and the ...

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S REGULAR SPACES AND S NORMAL SPACES IN TOPOLOGY

S REGULAR SPACES AND S NORMAL SPACES IN TOPOLOGY

... topological spaces and in 1983, ...regular spaces and weak forms of normal spaces , ...regular spaces , s-regular spaces , s-normal spaces by using -closed sets ...

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On Some Generalisations of Fuzzy -?-Normal Spaces

On Some Generalisations of Fuzzy -?-Normal Spaces

... β-normal spaces, fuzzy β-Ψ-almost regular spaces are introduced and their properties are ...β-Ψ-nearly normal spaces, fuzzy β-Ψ-θ-normal spaces and fuzzy β-Ψ-weak ...

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QUASI -NORMAL SPACES IN TOPOLOGICAL SPACES

QUASI -NORMAL SPACES IN TOPOLOGICAL SPACES

... -normal spaces and by using  g  -closed sets, we obtain a characterization and preservation theorems for quasi  -normal ...among normal,  -normal, quasi-normal, ...

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CHARACTERIZATIONS OF $\gamma$-$P_S$-REGULAR AND $\gamma$-$P_S$-NORMAL SPACES

CHARACTERIZATIONS OF $\gamma$-$P_S$-REGULAR AND $\gamma$-$P_S$-NORMAL SPACES

... and Omar [4]. This set is stronger than γ -preopen set and weaker than γ - regular-open set. Besides that, they also introduced γ-locally indiscrete, γ - hyperconnected and γ-extremally disconnected spaces [6]. In ...

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Measure theoretic characterizations of hereditarily normal spaces

Measure theoretic characterizations of hereditarily normal spaces

... A regular measure/ is a measure on the algebra generated by the lattice of closed sets such that /zM is the supremum of the measures of all closed sets inside M, A regular measure is als[r] ...

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Nowhere dense sets and real valued functions with closed graphs

Nowhere dense sets and real valued functions with closed graphs

... discontinuity of real-valued functions with a closed graph on spaces which are not necessarily perfectly normal are investigated... regular and normal spaces are characterized.[r] ...

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Vol 11, No 3 (2020)

Vol 11, No 3 (2020)

... of spaces called s-normal spacesusing semi-open ...g- normal spaces using g-closed sets of ...g*-pre normal and w- normal, w-regular spaces in topological ...

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Vol 4, No 11 (2013)

Vol 4, No 11 (2013)

... lightly normal spaces. Implications between the class of pairwise normal spaces and the class of pairwise almost normal spaces between the class of pairwise almost normal ...

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Iwgp-Normal and Iwgp-Regular Spaces

Iwgp-Normal and Iwgp-Regular Spaces

... normal spaces. Corollary 2.26 below gives characterizations of mildly normal spaces in terms of wαgp-open, αg-open and rαg-open ...mildly normal spaces in terms of wgp-open, ...

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On Hausdorff and Compact U-Spaces

On Hausdorff and Compact U-Spaces

... supratopological spaces. In this paper Hausdorff, normal, regular and completely regular U-spaces as well as compact and locally compact U-spaces have been defined and ...

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Extensions of Banach contraction principle to partial cone metric spaces over a non-normal solid cone

Extensions of Banach contraction principle to partial cone metric spaces over a non-normal solid cone

... It is worth mentioning that in most of the preceding references concerned with fixed point results of contractions in cone metric spaces and partial cone metric spaces, the contractions are always assumed to ...

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Seeking ‘the New Normal’? Troubled spaces of encountering visible differences in Warsaw

Seeking ‘the New Normal’? Troubled spaces of encountering visible differences in Warsaw

... a normal house, where you can function normally (…) A normal life is like, I don’t know, one person does the wa shing, the ironing, the other does the cooking, or vacuuming or what have you to ...ordinary, ...

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Peter-Weyl Theorem for Homogeneous Spaces of Compact Groups

Peter-Weyl Theorem for Homogeneous Spaces of Compact Groups

... is normal and the locally compact group G/H is Abelian and so G/H [ is precisely the set of all characters (one dimensional irreducible representations) of G which are constant on H, that is precisely H ⊥ ...

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Erratum to: Nonlinear quasi-contractions in non-normal cone metric spaces

Erratum to: Nonlinear quasi-contractions in non-normal cone metric spaces

... In the note we correct some errors that appeared in the article (Jiang and Li in Fixed Point Theory Appl. 2014:165, 2014).. MSC: 06A07; 47H10.[r] ...

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$(n,m)$-Power Quasi Normal Operators in Semi-Hilbertian Spaces

$(n,m)$-Power Quasi Normal Operators in Semi-Hilbertian Spaces

... Abstract. Let be a Hilbert space and let be a positive bounded operator on . The Semi Inner Product ⟨│ ⟩ ∶= ⟨│ ⟩ , ξ ,η∈ induces a Semi norm ‖. ‖ on . This makes into a Semi- Hilbertian Space. In this Manuscript we ...

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Nonlinear quasi-contractions in non-normal cone metric spaces

Nonlinear quasi-contractions in non-normal cone metric spaces

... metric spaces as one of the most general classes of contractive-type mappings, and proved the well-known theorem that every Ćirić’s quasi-contraction T has a unique fixed point, which was then generalized to cone ...

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