Layered resolutions and Cohen-Macaulay approximation
David Eisenbud (University of California, Berkeley and MSRI)
30-Apr-2021, 14:00-15:00 (3 years ago)
Abstract: The representation theory of finite-dimensional algebras has an important generalization to the study of maximal Cohen-Macaulay modules (MCMs) over local Cohen-Macaulay rings. In the case of a hypersurface ring, this is the study of the matrix factorizations of the equation of the hypersurface, and these come from minimal free resolutions of the MCMs. I will talk about the "next" case---MCMs and their minimal free resolutions over complete intersections. This is joint work with Irena Peeva.
Mathematics
Audience: advanced learners
IIT Bombay Virtual Commutative Algebra Seminar
Series comments: Note: To get meeting ID,fill the Google form on the web-site of the series sites.google.com/view/virtual-comm-algebra-seminar/home
Organizers: | Jugal Kishore Verma*, Kriti Goel*, Parangama Sarkar, Shreedevi Masuti |
Curator: | Saipriya Dubey* |
*contact for this listing |
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