Sentence examples for mappings generated in from inspiring English sources
In this paper, we investigate common fixed point problems of a family of nonexpansive mappings generated in (2.1) and a zero point problem of an accretive operator based on a viscosity approximation method.
for all with In this case, the sequence of mappings generated by is defined as follows: For.
In this paper, we define an iterative method to approximate a common fixed point of a -strict pseudocontraction and of two sequences of nonexpansive mappings generated by two sequences of firmly nonexpansive mappings and two nonlinear mappings.
Recently, OHaraa et al. [22] introduced and researched an iterative approach for finding a nearest point of infinitely many nonexpansive mappings in a Hilbert spaces without using the W-mapping generated by a family of infinitely (finitely) nonexpansive mappings.
In the following, we introduce the property of W-mapping generated by a family of infinitely nonexpansive mappings.
Let be a finite family of quasi-nonexpansive mappings and -Lipschitz mappings of into itself and sequences in such that Moreover, for every, let and be the K-mappings generated by and, and and, respectively.
The knowledge of the genetic architecture of NR2E1 generated in this study in ethnically diverse humans and non-human primates provides additional tools for future disease-mapping studies of brain behavior disorders.
For sources without appropriate interfaces or weak performance and for project internal data and knowledge we manually generated mappings in import-templates.
Mappings are generated by the user selecting a number of nodes in the MappingGraph.
Given a sequence in, one defines a sequence of self-mappings on generated by (1.8).
In this section we consider the viscosity technique for the implicit midpoint rule of nonexpansive mappings which generates a sequence ({x_{n}}) in the semi-implicit manner: x_{n+1}=alpha_{n}f(x_{n})+ 1- alpha_{n})T biggl(frac{x_{n}+x_{n+1}}{2} biggr),quad nge0, (3.1) where (alpha_{n}in 0,1)) for all n.
