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Let T be a mapping of C into C.
Let S be a nonexpansive mapping of C into H.
where T is a nonexpansive mapping of C into itself.
Let be a monotone mapping of C into H.
Let F be a nonlinear mapping of C into H.
Let A be a monotone mapping of C into H.
Let A be an injective mapping of C into H.
Let T be a nonexpansive mapping of C into itself.
Let A be a monotone and k-Lipschitz-continuous mapping of C into H and B be an α-inverse-strongly monotone mapping of C into H.
Every nonexpansive mapping of C into itself has a fixed point in C; C is bounded.
Let f be a weakly contractive mapping of C into itself with function φ.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com