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(H) satisfies for all.
satisfies, for all, and ; (1.6).
Assume that satisfies for all and some.
This implies that T satisfies for all.
where for some, for some, and satisfies for all.
The resolvent of satisfies, for all and, (5.6).
The discrete cocycle satisfies, for all (the evolution property).
for every, for all and satisfies for all, for all.
This implies that if satisfies for all, then.
where and is a delay function, has a solution which satisfies for all for some fixed, then the coefficient satisfies, where satisfies for all.
(ii) A map satisfies for all and for some is neither continuous nor nonexpansive.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com