Abstract
In this paper, we characterize wellposedness of nonautonomous, linear Cauchy problems urn:x-wiley:10853375:media:aaa632147:aaa632147-math-0001 on a Banach space X by the existence of certain evolution semigroups. Then, we use these generation results for evolution semigroups to derive wellposedness for nonautonomous Cauchy problems under some “concrete” conditions. As a typical example, we discuss the so called “parabolic” case.
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CITATION STYLE
APA
Nickel, G. (1997). Evolution semigroups for nonautonomous Cauchy problems. Abstract and Applied Analysis, 2(1–2), 73–95. https://doi.org/10.1155/s1085337597000286
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