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Let,, then there exist positive constants and, such that (4.18).
If, then there exist positive constants, such that, for each cube, (2.1).
means that and for any given and any there exist positive numbers,, and satisfying (2.2).
Moreover, by Lemma 2.2, there exist positive constants, such that (4.31).
In view of the definition of, there exist positive constants, and satisfying and (5.1).
, and satisfy ; the activation functions and there exist positive constants such that.
Suppose that is completely continuous and there exist positive numbers, and with such that.
Suppose is completely continuous and there exist positive numbers, and with such that.
Assume that is nonempty and there exist positive constants and such that for all.
Suppose assumption (1.10) holds, then there exist positive constant and such that (2.12).
For any constant, there exist positive constants which depend only on and such that (2.10).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com