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Set and let be a mapping for all by (3.34).
Let be a mapping for which there exists a function satisfying (2.2) such that (4.1).
Let be a mapping for which there exists a function satisfying (2.2), (2.3), and (2.4).
Let be a mapping for which there exists a function such that (2.2). (2.3).
Let be a mapping for which there exist functions such that (2.32).
Let be a mapping for which there exist functions and such that (3.2). (3.3).
Similar(33)
Let be a map for which there exist real numbers satisfying.
Suppose that is a mapping for which there exists a function such that (2.25).
where the set function is a mapping for all subsets of to the positive real numbers.
Assume that is a mapping for which there exist constants and such that and satisfies the functional inequality (1.8).
Let be a mapping satisfying for which there is a function satisfying (2.6), (2.7) and (2.26).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com