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Exact(59)
Let be a mapping defined by (3.3).
Let be a mapping defined by.
Let for all, and be a mapping defined by (2.9).
for all and all Let be a mapping defined by.
Let and be a mapping defined by (2.7).
Let be a mapping defined by Then : is a firmly nonexpansive mapping and.
Let be a mapping defined on a closed subset of a Banach space.
Let F be a mapping defined on the closed convex set (Omegasubset mathbb {R}^{n}).
Let T be a mapping defined on a subset K of a Banach space X.
Let (V_{k}) be a mapping defined by (15), and let (alpha_{i}) satisfy (16).
Similar(1)
Let (A: K longrightarrow K) be a mapping defined on a closed, bounded, convex subset K of a Banach space X.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com