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Let ( X, d l, ⪯ ) be a preordered dislocated metric space.
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Then ( X, d l, ⪯ ) is called a preordered dislocated metric space if d l is a dislocated metric on X and ⪯ is a preorder on X.
As an application, we derive some new common fixed point theorems for ψ-graphic contractions defined on dislocated metric space endowed with a graph as well as preordered dislocated metric space.
A reflexive and transitive relation on X is a preordered on X.
And if ≼ is a preorder on X, then (( X,d,preccurlyeq ) ) is a preordered metric space.
Let ( X, ≼ ) be a partially preordered space.
Corollary 5.3 Let ( B, ≽ ) be a convex preordered reflexive Banach space.
Then ≽ S is a preorder on S; and hence ( S, ≽ S ) is a preordered set.
Then, ′ ′ ⪯ ′ ′ is a preorder on X.
Any equivalence relation is a preorder.
An preordered metric space is a triple ((X,d,preccurlyeq)) where ((X,d)) is a metric space and ≼ is a preorder on X.
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