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Nano topological space

A Weaker form of Contra Continuous Function in Nano Topological Space

A Weaker form of Contra Continuous Function in Nano Topological Space

... called Nano topology in terms of approximations and boundary region of a universal set using equivalence relation on it and studied some weak form of Nano open ...established Nano continuity using ...

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δ Open Sets and δ Nano Continuity in δ Nano Topological Space

δ Open Sets and δ Nano Continuity in δ Nano Topological Space

... 𝛅-nano topological space are introduced. Also we introduce some 𝛅-nano continuous functions and the relationship between these functions are also ...

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Nano Generalized Pre Homeomorphisms in Nano Topological Space

Nano Generalized Pre Homeomorphisms in Nano Topological Space

... in topological spaces. Lellis Thivagar [4] introduced Nano homeomorphisms in Nano Topological ...of Nano generalized homeomorphisms in Nano topological ...called ...

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On Nano ag*s-Closed Sets in Nano Topological Spaces

On Nano ag*s-Closed Sets in Nano Topological Spaces

... in Topological spaces through which new results in general ...introduced nano topological space with respect to a subset X of a universe which is defined in terms of lower and up- per ...

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On Nano ∏g*β- Closed Sets

On Nano ∏g*β- Closed Sets

... on nano 𝛽-open sets, ...of nano topological space, Journal of new ...On nano 𝜋gp-closed sets, journal of new theory, 19(2017), ...On nano 𝜋gs-closed sets, journal of new theory, ...

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ON NANOas*CLOSED ANDNANOas*-CONTINUOUS

ON NANOas*CLOSED ANDNANOas*-CONTINUOUS

... 1. Bhubaneswar. K and Gnanapriya. M. K. Nano Generalized Closed sets in Nano Topological space. International Journal of Scientific and Research Publications, May 2014; 4(5): 1-3. 2. Levine N. ...

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Further properties of nano pre-$T_0$, nano pre-$T_1$ and nano pre-$T_2$ spaces

Further properties of nano pre-$T_0$, nano pre-$T_1$ and nano pre-$T_2$ spaces

... a nano topological space with respect to a subset of an universe which is defined in terms of lower and upper approximations of ...a nano topological space are called the ...

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On nano $pi g^ast$s-closed sets in nano topological spaces

On nano $pi g^ast$s-closed sets in nano topological spaces

... in Topological spaces through which new results in general ...introduced nano topological space with respect to a subset X of a universe which is defined in terms of lower and up- per ...

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On nano π* g* - Closed Sets

On nano π* g* - Closed Sets

... a nano topological space with respect to a subset X of an universe which is defined in terms of lower approximation and upper approximation and boundary ...classical nano topological ...

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Vol 10, No 5 (2019)

Vol 10, No 5 (2019)

... of Nano topology [3] proposed by Lellis Thivagar and Richard is an extension of set theory for the study of intelligent systems characterized by insufficient and incomplete ...a Nano topological ...

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Nano Generalized Regular Continuity Innano Topological Space

Nano Generalized Regular Continuity Innano Topological Space

... a Nano topological space with respect to X where X ⊆ U and if A⊆ U, then the Nano generalized regular closure of the set A is defined as the intersection of all nano generalized regular ...

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International Journal of Scientific Research and Reviews ON NANO CLOSED ANDNANO -CONTINUOUS

International Journal of Scientific Research and Reviews ON NANO CLOSED ANDNANO -CONTINUOUS

... 1. Bhubaneswar. K and Gnanapriya. M. K. Nano Generalized Closed sets in Nano Topological space. International Journal of Scientific and Research Publications, May 2014; 4(5): 1-3. 2. Levine N. ...

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Vol 8, No 4 (2017)

Vol 8, No 4 (2017)

... of nano topology was introduced by Lellis Thivagar [13,14]which was defined in terms of approximations and boundary region of a subset of an universe using an equivalence relation on ...of nano open sets ...

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An Approach to the Concept of Soft Vieotoris Topology

An Approach to the Concept of Soft Vieotoris Topology

... Proof. Suppose that X e 0 is not countably soft compact. Then, there exists a family {x e n n : n ∈ N } of countable many soft points in X e 0 such that F = F n∈N x e n n does not have a limiting soft point. By Theorem ...

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GTI-space : the space of generalized topological indices

GTI-space : the space of generalized topological indices

... Topological molecular descriptors, the so-called topological indices (TIs), have proved to be of great usefulness and effectiveness in molecular design [1-3]. The main drawback of these descriptors is the ...

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On nano semi ${widehat g}$-closed sets in nano topological spaces

On nano semi ${widehat g}$-closed sets in nano topological spaces

... of nano semi b g-closed sets and nano semi b g-open sets in nano topological ...of nano semi g-closed sets and discussed b the relationships between the other existing nano ...

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RANDOM LINEAR NETWORK CODING BASED MULTIPATH TRAFFICS OVER HETEROGENEOUS CLOUD 
RADIO ACCESS NETWORK

RANDOM LINEAR NETWORK CODING BASED MULTIPATH TRAFFICS OVER HETEROGENEOUS CLOUD RADIO ACCESS NETWORK

... soft topological spaces (STSs) is shown by Muhammad and Munazza ...permutation topological space (PTS) using permutation  in symmetric group S n , where each permutation   S n can be represented ...

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The compactness of the sum of weighted composition operators on the ball algebra

The compactness of the sum of weighted composition operators on the ball algebra

... Let T be a bounded linear operator on a Banach space. Recall that T is said to be compact if T maps every bounded set into relatively compact one. And if T is a com- pact operator, T must map every weakly ...

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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

... Proof: Let E and F be disjoint Nano closed set in V . Since f is Nano continuous bijective, f − 1 ( ) E and f − 1 ( ) F are disjoint Nano closed in U . Now U is Ng β normal, there exist disjoint Ng β ...

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The Structural Relation between the Topological Manifold I: Connectedness

The Structural Relation between the Topological Manifold I: Connectedness

... in Topological space. To study cut point, a topological space is assumed to be ...a topological space comes dates back to ...

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