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DTSTART;TZID=America/Los_Angeles:20190403T161500
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DTSTAMP:20260508T172931
CREATED:20190301T182423Z
LAST-MODIFIED:20190301T213823Z
UID:1250-1554308100-1554311700@colleges.claremont.edu
SUMMARY:On the interplay of functional analysis and operator theory (Puig de Dios\, UCR)
DESCRIPTION:Abstract: We overview some basic and striking facts concerning the theory of hypercyclic operators (considered to be born in 1982): \n\n1. Hypercyclicity is a purely infinite-dimensional phenomenon: no finite dimensional space supports any hypercyclic operator;\n\n2. It is not easy at all to determine whether a linear operator is hypercyclic. However\, the set of hypercyclic operators is dense for the Strong Operator Topology in the algebra of linear and bounded operators;\n\n\n3. Hypercyclicity is far from being an exotic phenomenon: any infinite-dimensional separable Frechet space supports a hypercyclic operator.
URL:https://colleges.claremont.edu/ccms/event/ccms-colloquium-puig-de-dios-ucr/
LOCATION:Shanahan B460\, Harvey Mudd College\, 301 Platt Blvd.\, Claremont\, CA\, 91711\, United States
CATEGORIES:Colloquium
ORGANIZER;CN="Ali Nadim":MAILTO:ali.nadim@cgu.edu
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