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Menevse Eryuzlu (Arizona State University)

10-Jun-2020, 19:00-20:00 (4 years ago)

Abstract: Muhly and Solel developed a notion of Morita equivalence for C*-correspondences, and they proved a very important result: If two injective C*-correspondences are Morita equivalent then the corresponding Cuntz-Pimsner algebras are Morita equivalent in the sense of Rieffel. Instead of proving it directly, we build a functor that will give us the result of Muhly and Solel, in fact a more generalized version of their result, as a special case.

Mathematics

Audience: researchers in the topic


Noncommutative Geometry in NYC

Series comments: Noncommutative Geometry studies an interplay between spatial forms and algebras with non-commutative multiplication. Our seminar welcomes talks in Number Theory, Geometric Topology and Representation Theory linked to the context of Operator Algebras. All talks are kept at the entry-level accessible to the graduate students and non-experts in the field. To join us click sju.webex.com/meet/nikolaei (5 min in advance) and igor DOT v DOT nikolaev AT gmail DOT com to subscribe/unsubscribe for the mailing list, to propose a talk or to suggest a speaker. Pending speaker's consent, we record and publish all talks at the hyperlink "video" on speaker's profile at the "Past talks" section. The slides can be posted by providing the organizers with a link in the format "myschool.edu/~myfolder/myslides.pdf". The duration of talks is 1 hour plus or minus 10 minutes.

Organizers: Alexander A. Katz, Igor V. Nikolaev*
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