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Let ( X, ⪯ ) be a partial ordered set.
Definition 1.7 Let ( X, ≤ ) be a partial ordered set.
Let ( X, ⪯ ) be a partial ordered set and F X × X → → X be a mapping.
Let ( X, ⪯ ) be a partial ordered set and F : X × X → X and g : X → X be two mappings.
G is a generalized metric on X; ⪯ is a partial order on X. Definition 1.11 Let ( X, ⪯ ) be a partial ordered set.
Then ( X, ⪯, d l ) is called an ordered dislocated metric space if (i) d l is a dislocated metric on X and (ii) ⪯ is a partial order on X. Definition 1.9 Let ( X, ⪯ ) be a partial ordered set.
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((C([a,b],K_{C}(mathbb {R})), preceq )) is a partial ordered space.
Let ⪰ be a partial order on B satisfying that ( B, ⪰ ) is a partially ordered vector space.
Let be a partial order relation on.
Let ⪯ be a partial order on X.
Let (ll ) be a partial order relation on (mathbb R ).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com