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Let be a cyclic map which satisfies the following condition: (3.5).
Theorem 2.2 Let A and B be nonempty subsets of a metric space ( X, d ) and T : A ∪ B → A ∪ B be a cyclic map.
Let A and B be non-empty subsets of a metric space ((X, d)) and (T Acup Brightarrow Acup B) be a cyclic map.
Let A and B be non-empty subsets of a set X. A map (T : A cup B rightarrow A cup B) is said to be a cyclic map if (T(A) subseteq B) and (T(B) subseteq A). [12].
Let A and B be nonempty subsets of a nonempty set E. A map S : A ∪ B → A ∪ B is called a cyclic map if S ( A ) ⊂ B and S ( B ) ⊂ A. Let ( X, d ) be a metric space and T : A ∪ B → A ∪ B be a cyclic map.
Let A and B be non-empty closed subsets of a complete metric space ((X,d)) and (T Acup B rightarrow Acup B) be a cyclic map (T is called a cyclic map iff (T(A)subseteq B) and (T(B subseteq A)).
Similar(51)
Let T be a cyclic mapping that satisfies the condition of a dqb-cyclic-Kannan mapping.
Let T be a cyclic mapping that satisfies the condition of a dqb-cyclic-Banach contraction.
Let T be a cyclic mapping that satisfies the condition of a (G_{dq} -cyclic-Banach contraction.
Let T be a cyclic mapping that satisfies the condition of a dislocated quasi-b-metric-cyclic-Kannan contraction.
Let (mathscr{U}) be a cyclic mapping, then (1) (mathscr{U}) is called Λ-cyclic idle contraction.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com