[PDF] Top 20 Strongly (1,2)( ĝ )* Closed Sets In Bitopological Space
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Strongly (1,2)( ĝ )* Closed Sets In Bitopological Space
... 1. a pre-open set [1] if A int(cl(A)) 2. a pre-closed set [1] if cl(int(A)) A 3. a semi-open set [2] if A cl(int(A)) 4. a semi-closed set [2] if int(cl(A)) ... See full document
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(I, j) Rw Closed Sets in Bitopological Spaces
... - closed sets in bitopological spaces and after that several authors turned their attention towards generalizations of various concepts of topology by considering bitopological ...of ... See full document
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pgrw-Locally Closed Sets in Bitopological Spaces
... topological space X is called locally closed in X if it is the intersection of an open set and a closed set in ...τ 1 , τ 2 ) to be a set X ... See full document
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Vol 6, No 11 (2015)
... of Bitopological Spaces was initiated by Kelly [7] in 1963 ...a bitopological space and denoted it by (𝑋𝑋, 𝜏𝜏 1 , 𝜏𝜏 2 ) where (𝑋𝑋, 𝜏𝜏 1 ) and (𝑋𝑋, 𝜏𝜏 2 ) are the ... See full document
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On Soft Gsr-Closed Sets In Soft Bitopological Spaces
... generalized closed sets in the topological space was introduced by Levine [6] in ...gα-closed sets and sg-closed ...of bitopological spaces in 1963. Basavaraj, M.Ittangi ... See full document
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$\tau_1\tau_2$-#g Closed Sets in Bitopological Spaces
... open sets in 1963 and also Levine [12] introduced generalized closed sets in ...β-open sets. Veerakumar[15] introduced # g-closed sets in topological ...of bitopological ... See full document
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$(1,2)^*$-rg$\alpha$-Closed sets in bitopological spaces
... {φ, {a, b, d}, X} Then (1,2)*-RGα O (X) ={X, φ, {a}, {b}, {c}, {d}, {a, b}, {c, d}, {a, b, c}, {a, b, d}}. The set {a, c} is (1,2)*- rgα-nbhd of the point c, since the(1,2)*- rgα-open sets {c} is such that c ∈ {c} ... See full document
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ON G*Bω - CLOSED SETS IN BITOPOLOGICAL SPACES
... A triple (X, , ) where X is a non empty set and and are topologies on X is called a bitopological space. For a subset A of (X, , ), the closure of A and the interior of A with respect to is denoted by i - ... See full document
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On (1, 2)* ?gb Closed Sets
... of sets called (1, 2) * - πgb-closed sets and a new class of generalized functions called (1, 2) * -πgb- continuous maps and (1, 2) * -πgb- irresolute maps ... See full document
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ON NANO GENERALIZED SEMI CLOSED SETS IN NANO BITOPOLOGICAL SPACES
... open sets in bitopological ...semi closed sets in nano topological space ...of sets on nano bitotpological spaces called nano (1,2)* generalized semi closed sets ... See full document
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Vol 6, No 11 (2015)
... of Bitopological Spaces was introduced by Kelly [16] in ...𝜏𝜏 1 and 𝜏𝜏 2 is called Bitoplogical spaces and it is denoted by (𝑋𝑋, 𝜏𝜏 1 , 𝜏𝜏 2 ) ...of closed sets defined in ... See full document
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(i,j) r^g Closed Sets in Bitopological Spaces
... a bitopological space and Kelly [5] has initiated the study of such ...- closed sets in bitopological ...considering bitopological spaces was done by several ...generalized ... See full document
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On (1,2) ⃰ -πgb ⃰ - Closed Sets in Bitopological Spaces
... of sets called (1,2)⃰ -π generalized b ⃰-closed set (briefly (1,2) ⃰ - πgb ⃰ -closed) in bitopological spaces and a new class of generalized functions called (1,2) ⃰ -πgb ⃰ -continuous maps ... See full document
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(1, 2)* - Ψ -Locally Closed Sets
... locally closed sets in [4] to define LC-continuity and ...closed sets. Veera Kumar [16] (Sheik John [14]) introduced ˆ g-locally closed sets (= ω-locally closed ... See full document
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Strongly g*- Closed Sets in Grill Topological Spaces
... of closed sets. For instance, a certain form of generalized closed sets was initiated by Levine ...generalized closed set, the definition being formulated in terms of ...between ... See full document
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Strongly g*s –Closed Sets in Topological Spaces
... g*s-closed sets is {ϕ, X,{b},{c},{b, ...a closed map. Since the closed set {b,c} in (X, ),f({b,c})={b,c} is not closed set in ... See full document
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Vol 3, No 3 (2012)
... of bitopological spaces was introduced by Kelly [4] in ...in bitopological spaces were first studied by ...generalized closed sets and pairwise generalized closure operator in ... See full document
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On Locally b#-Closed Sets and Weakly b#-Closed Sets
... G cl(int(A))\A. Since X\G is b # -open and A X\G from the Definition 4.1, cl(int(A)) X\G. That is G X\(cl(int(A)) that implies G cl(int(A))∩(X\ (cl(int(A)))=. Conversely let A G where G is a b # -open sub set of X. If ... See full document
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On bĝ–Quotient Mappings in Topological Spaces
... (ii) Let V be any open set in Y. Since f is strongly bĝ–quotient map, (V) is bĝ–open in X. This means that f is bĝ–continuous. Now let (V) be any open set in X. Since from Proposition [7] remark 3.23, (V) is also ... See full document
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Fine GS Closed Sets and Fine SG Closed Sets in Fine Topological Space
... A point x of a Fine space (X, 𝜏, 𝜏 𝑓 ). is called a Fine semi generalized limit point (written as F-sg- limit point ) of a subset A of Fine space X , if for each F-sg-open set U containing x , A (U-{x}) ... See full document
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