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In this paper, we consider the following system of variational inequalities defined over the set consisting of the set of solutions of an equilibrium problem, the set of common fixed points of nonexpansive mappings, and the set of fixed points of a mapping.
The set of all fixed points of a mapping T is denoted by FixT.
At least something else is stated, the set of fixed points of a mapping will be denoted by Fix.
Let (F(T ={xin H Tx=x}}) denote the set of all fixed points of a mapping T.
The set of all fixed points of a mapping T : C → H is denoted by F ( T ).
The set of fixed points of a mapping T is denoted by F ( T ) = { x ∈ K : T x = x }.
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The point of a mapping app is to move you efficiently from one place to another.
We first characterize the solutions of the optimization problem as fixed-points of a mapping defined in terms of the gradient of the differentiable function and the proximity operators of the other two functions.
An element is called a coupled coincidence point of a mapping and if (22).
In 2012, Azam [3] obtained the existence of a coincidence point of a mapping and a relation under a contractive condition in the context of metric space.
Several results regarding existence and approximation of a fixed point of a mapping rely on convexity hypotheses and geometric properties of the Banach spaces.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com