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Let be a -accretive mapping with.
Let be a single-valued mapping be a strictly -accretive single-valued mapping and be a -accretive mapping.
Let be a random multivalued operator such that for each fixed and, be a -accretive mapping and.
Similar(57)
Let,, be some set-valued mappings such that for each given,,, and be an -accretive mapping, respectively.
Let be a strictly -accretive mapping, and let be an -accretive mapping.
Let be a real Banach space, and let be -Lipschitz continuous; let be an -strongly -accretive mapping, and let be an -accretive mapping.
For, let be strongly accretive and Lipschitz continuous with constants and, respectively, let be Lipschitz continuous with constant, and let be an -accretive mapping.
Let be a random multivalued operator such that for each fixed, is a -accretive mapping and.
Assume that is a random multivalued operator such that, for each fixed and, is a -accretive mapping.
Suppose that,,,,, and are the same as in Algorithm 3.2 Let be a random multivalued operator such that, for each fixed, is a -accretive mapping and.
If for all, and, for all, is a -accretive mapping, then (2.7) reduces to the following generalized nonlinear random multivalued operator equation involving -accretive mapping in Banach spaces: Find such that and (2.9).
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com