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Recently, Moudafi and Maingé [2] studied the VI (1.2) by regularizing the mapping and defined as the unique fixed point of the equation (1.3).
Very recently, Lu et al. [3] studied the VI (1.2) by regularizing the mapping and defined as the unique fixed point of the equation (1.4).
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For a nonexpansive mapping, and, defines a contraction mapping.
Let be a continuous monotone mapping and define for all.
Let C be a nonempty, closed and convex set, let (T Cto H) be a mapping and define (h Ctomathbb{R}) as in (3).
In present paper we introduce the concept of a new g-monotone mapping and define the notions of n-fixed point and n-coincidence point and prove some related theorems for nonlinear contractive mappings in partially ordered complete metric spaces.
Let T : C → C be a continuous pseudocontractive mapping and define an implicit iteration process { x n } by { x 0 ∈ C, x n = α n x n − 1 + ( 1 − α n ) T x n (1.3).
JB, FCa and HB build the physical map and defined and reordered MTP.
We constructed a detailed deletion map and defined two commonly deleted regions in 10q25-q26; one was the 8 cM region between D10S209 and D10S216, the other was the 12 cM region between D10S217 and D10S590.
Most Mhc class Ib genes are located at the telometric end of the 2 Mb- H2 region within the H2-Q, - T and - M sub-regions, which were originally mapped and defined by recombination analysis.
We define controlled assembly maps, which factorize the Baum Connes assembly maps, and define the controlled Baum Connes conjecture.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com