[PDF] Top 20 On Nano Regular Generalized and Nano Generalized Regular Closed Sets in Nano Topological Spaces
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On Nano Regular Generalized and Nano Generalized Regular Closed Sets in Nano Topological Spaces
... Every nano regular generalized closed set is a nano generalized regular ...all nano regular generalized closed sets are nano ... See full document
5
Nano contra semi c(s) generalized continuity in Nano Topological Spaces
... introduced nano topological space with respect to a subset X of a universe which is defined in terms of lower and upper approximations of ...of Nano topological space are called Nano ... See full document
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Regular ⍺ Generalized Open Sets In Intuitionistic Fuzzy Topological Spaces
... Definition 2.5: [5] An IFS A in an IFTS (X,τ) is said to be (i) intuitionistic fuzzy semiopen if A ⊆ cl(int(A)) (ii) intuitionistic fuzzy α open if A ⊆ int(cl(int(A))) (iii) intuitionistic fuzzy preopen if A ⊆ int(cl(A)) ... See full document
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On Regular Generalized B#-Closed Sets
... of generalized closed ...open sets in topological spaces called b-open ...of generalized b-closed sets in topological spaces and thereafter, in ... See full document
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Regular Generalized ω Closed Sets
... for topological spaces with no separation axioms assumed, unless otherwise ...is regular open if A = Int(Cl(A)) and A is regular closed if its complement is regular open; ... See full document
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International Journal of Scientific Research and Reviews ON NANO CLOSED ANDNANO -CONTINUOUS
... K. Nano Generalized Closed sets in Nano Topological ...N. Generalized closed sets in ...On Nano form of weakly open ... See full document
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RgI Closed Sets in Ideal Topological Spaces
... rgI-closed sets is need not be a rgI-closed set. In Example 4.4 the sets {a, c} and {b, c} are rgI-closed sets but their intersection {c} is not ...ideal topological space ... See full document
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On Generalization of Generalized Regular b-Open Sets in Topological Spaces
... Theorem 2.7: [7] (i) Every closed set is 𝑔𝑔𝑟𝑏-closed. (ii) Every 𝑔-closed set is 𝑔𝑔𝑟𝑏-closed. (iii) Every 𝑔𝑔𝑟𝑏-closed set is 𝑟^𝑔-closed. ... See full document
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ON NANOas*CLOSED ANDNANOas*-CONTINUOUS
... K. Nano Generalized Closed sets in Nano Topological ...N. Generalized closed sets in ...On Nano form of weakly open ... See full document
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On #α-Regular Generalized Closed In Topological Spaces
... non-empty topological space on which no separation axiom is assumed unless otherwise ...a topological space X, cl(A) and int(A) denote the closure of A and the interior of A ... See full document
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Regular Weakly Generalized Closed Sets in Intuitionistic Fuzzy Topological Spaces
... We also introduced the applications of intuitionistic fuzzy regular weakly generalized closed set namely intuitionistic fuzzy rwT1/2 space, intuitionistic fuzzy rwgT1/2 space and obtaine[r] ... See full document
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On Nano ag*s-Closed Sets in Nano Topological Spaces
... We know thatA ∩B⊂B. we have Nαgs-int(A∩B) ⊂ Nαg*s-int(A) and Nαg*s-int(A∩B) ⊂ Nαg*s int(B).This implies that Nαg*s-int(A∩B) ⊂ Nαg*s-int(A) ∩Nαg*s-int(B). Again let x∈Nαg*s-int(B). Then x∈ Nαg*s-int(A) and x ∈ Nαg*s- ... See full document
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A new form of generalized closed sets via regular local function in ideal topological spaces
... ideal topological space and A a subset of X ...the regular-local function of A with respect to I and τ , where RO(X, x) = {U ∈ RO(X)|x ∈ U ...This regular-local function A ∗ R (I, τ ) is simply ... See full document
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(τ1,τ2) - rg**b Closed Sets in Bitopological Spaces
... of generalized closed set in bitopological ...of generalized b-closed set in topological ...of closed sets called regular generalized star star ... See full document
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Min-Max $pi g^asteta$-continuous and Max-Min $pi g^asteta$-continuous functions in topological spaces
... of generalized closed sets in topological ...π generalized regular star beta closed sets in topological spaces was introduced by Devika ...open ... See full document
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On Pre Generalized Pre Regular Weakly Open Sets and Pre Generalized Pre Regular Weakly Neighbourhoods in Topological Spaces
... p-int(A) ∪ (X-A) ⊆ U ,U c ⊆ (p-int(A) ∪ A c ) c = (p-int(A)) c ∩ A i.e U c ⊆ (p-int(A)) c A c (because A B = A∩B c ).Thus U c ⊆ pcl(A c )–A c (because (p-int(A)) c = pcl(A c )).Now A c is also pgprω-closed and U c ... See full document
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On #Regular Generalized Open Sets In Topological Space
... (Sufficiency). Suppose F is rw-closed and FA implies Fint(A). Let X\AU where U is rw-open. Then X\UA, where X\U is rw-closed. By hypothesis X\Uint(A). That is X\int(A)U. By remark2.2 cl(X\A)U, ... See full document
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On generalized $\alpha$ regular-interior and generalized $\alpha$ regular-closure in Topological Spaces
... Proof. (i) By the definition of gαr - closure, X is the only gαr - closed set containing X. Therefore gαr − cl ( X ) = Intersection of all the gαr - closed sets containing X = ∩{ X } = X. That is gαr ... See full document
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G-Nαg Closed Sets and G-Ngα Closed Sets in Grill Nano Topological Spaces
... Proof : i) Suppose y ϵ X, y ϵ G-Ngα-cl(C).We have to prove W∩ C≠ϕ for every G-Ngα-closed set W containing y.We prove this by method of contradiction. Assume that there is a G-Ngα-open set, W that contains y such ... See full document
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ON NANO GENERALIZED SEMI CLOSED SETS IN NANO BITOPOLOGICAL SPACES
... called nano (1,2)* generalized semi- T 1 (briefly written as N(1,2)*gs- T 1 ), if and only if, each pair of distinct points x, y of X, there exists a pair of nano (1,2)* generalized semi open ... See full document
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