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Let ((X,G)) be a complete G-metric space and (T:Xrightarrow X) be a surjective mapping.
Let ((X,G)) be a complete G-metric space, and let (T:Xrightarrow X) be a surjective mapping.
Let K be a nonempty compact subset of X and φ = ( φ 1, φ 2, …, φ n ) : X → X be a surjective mapping.
Let T : X → X be a surjective mapping satisfying: d ( T x, T y ) ≥ a d ( x, y ) + b d ( x, T x ). for all x, y ∈ X where a, b ≥ 0 with a + b > 1 and b < 1.
Let T : X → X be a surjective mapping satisfying: d ( T x, T y ) ≥ a d ( x, y ) + b d ( y, T y ). for all x, y ∈ X where a, b ≥ 0 with a + b > 1 and b < 1.
Let ((X,d)) be a complete metric space, (G=(V(G),E(G))) be a directed graph such that (V(G =X), and let (g:Xto X) be a surjective mapping.
Similar(49)
Let (E: Mto M) be a surjective map.
Let ((X,f)) be a dynamical system and (f:Xto X) be a surjective map.
Suppose that A and B are Banach A -modules and φ ∈ H o m A ( A, B ) be a surjective map.
Let ((X,d)) be a metric space endowed with a partial ordering ⪯, (g:X to X) be a surjective map and (T:X to PB X)).
Let ((X, d)) be a metric space endowed with a partial order ≤, (g: Xto X) be a surjective map and (T:Xto operatorname{CB}(X)) be a multi-valued mapping.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com