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Let be a set-valued -accretive mapping and be set-valued mappings for.
Let be -mapping (defined by (2.8)), be a contraction mapping and be inverse-strongly monotone mappings.
Let be a nonlinear mapping and be a bifunction.
Let be a nonexpansive mapping and be a contraction.
Let be a linear mapping and be a continuous mapping.
Let be a mapping and be a mapping.
Similar(20)
where is a nonexpansive mapping and is a fixed point.
Let and let maps and be defined by and.
Plan your educational road map, and be willing to pick up the tab.
I can stand in front of a map and be wrong.
It's not make or break, but it clearly is on the map and is important".
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com