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Let be a continuous monotone mapping and define for all.
Let T be a continuous monotone mapping of K such that GVIP ( K, φ, T ) ≠ ∅.
Let (f: Xrightarrow X) be a continuous monotone (either order preserving or order reversing) mapping.
Let B be a continuous monotone mapping of C into E*.
Let f: C × C → ℝ be a bifunction and A: C →E* be a continuous monotone mapping.
Let A : C → E ∗ be a continuous monotone mapping satisfying (2.1), and u ∈ C be a constant.
Similar(21)
where and is a continuous, monotone increasing function satisfying (3.5).
(a) is a continuous monotone nondecreasing function with if and only if, (b) is a lower semicontinuous function with if and only if. then there exists the unique point such that.
Let C be a nonempty closed convex subset of H. Assume that F : C × C → R satisfies (A1 - A4), B : C → H is a continuous monotone mapping and let φ : C → R be a lower semicontinuous and convex function.
Kohasaka and Takahashi [3] proved that if E is a smooth strictly convex and reflexive Banach space and B is a continuous monotone operator with B − 1 0 ≠ ∅, then J λ is a weak relatively nonexpansive mapping.
If is a smooth strictly convex and reflexive Banach space, and is a continuous monotone mapping with, then it is proved in [11] that, for is relatively weak nonexpansive.
More suggestions(15)
be a continuous game
be a -strongly monotone
be a continuous debate
be a continuous function
be a nonlinear monotone
be a continuous T-periodic
be a positive monotone
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be a continuous pseudocontractive
be a continuous process
be a continuous mapping
be a mixed monotone
be a maximal monotone
be a continuous field
be a continuous linear
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com