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Moudafi [11] proposed a viscosity iterative method by selecting a particular fixed point of a given nonexpansive mapping.
The viscosity approximation method for finding a fixed point of a given nonexpansive mapping was proposed by Moudafi [9].
Full temporal coverage, in which every point of a given monitored region is monitored within a specific time interval, can be achieved if mobile sensors are precisely scheduled.
An element (xin A) is said to be a fixed point of a given map (T : Arightarrow B) if (T x = x).
In [8], Moudafi proposed the viscosity approximation method of selecting a particular fixed point of a given non-expansive mapping in Hilbert spaces.
The existence of equivalent scalar problems for properly efficient point of a given multiobjective optimization problem over arbitrary cones is studied by so many authors.
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Taking the area of such zones into account for a set of points on a given trajectory, we optimize the robot kinematics with fixed cable attachment points.
Let us take as a subset C the set of common fixed points of a given semigroup of nonexpansive mappings.
A Fermat point P is one that minimizes the sum δ of the distances between P and the points of a given set.
In a robot convergence problem, a collection of n robots are placed in points of a given space, ({mathcal {K}}), which can be of any shape and dimension.
They can be formulated in terms of finding the fixed points of a given nonlinear mapping on an infinite dimensional function space into itself.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com