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Let T be a cyclic mapping that satisfies the condition of a dqb-cyclic-Banach contraction.
Let T be a continuous cyclic mapping that satisfies the condition of a (G_{bq} -cyclic-Ciric contraction.
Let T be a continuous cyclic mapping that satisfies the condition of a (G_{q} -cyclic-Kannan contraction.
Let T be a continuous cyclic mapping that satisfies the condition of a (G_{d} -cyclic-Kannan contraction.
Let T be a cyclic mapping that satisfies the condition of a dislocated quasi-b-metric-cyclic-Banach contraction.
Let T be a continuous cyclic mapping that satisfies the condition of a (G_{bd} -cyclic-Kannan contraction.
Similar(27)
Let be a nonempty closed convex subset of a uniformly convex Banach space Suppose that is a multivalued nonexpansive mapping that satisfy Condition I. Let be the sequence of Ishikawa iterates defined by (1.13).
Assume that T : X → X is a self-mapping that satisfies the following conditions: (i) there exists x 0 in X such that x 0 ⪯ T x 0, (ii) for all x, y ∈ X with x ⪯ y we have F ( d ( T x, T y ), d ( x, y ), d ( x, T x ), d ( y, T y ), d ( y, T x ), d ( x, T y ) ) ≤ 0, .
Consider a special skew product map that satisfies condition ((ddag)).
Let be a cyclic -contraction map that satisfies this property that if there exist such that, then commutes with in.
The family (mathcal{F}) is nonempty and any map that satisfies the properties (2) and (3) is said to be of type (2^{infty}).
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com