The Fedder action and a simplicial complex of local cohomologies
Monica Lewis (University of Michigan)
Abstract: When $S$ is a ring of prime characteristic $p$ > 0, the local cohomology of $S$ carries a natural Frobenius structure. If $S$ is regular, we have access to Lyubeznik's powerful theory of F-modules. We lose this if $S$ is singular, but retain the notion of Frobenius actions. In this talk, we will present recent joint work with Eric Canton on some advantages to using a non-standard Frobenius action, defined when $S$ is a complete intersection ring, and will discuss applications to questions about finiteness properties.
commutative algebraalgebraic geometry
Audience: researchers in the topic
Series comments: Description: Virtually bringing together commutative algebra and related
We are holding a virtual online conference bringing together people in commutative algebra and related fields. The conference is being held via the video conferencing service Zoom on April 25 - 26, 2020. This conference is organized by Juliette Bruce and Sean Sather-Wagstaff.
For security reasons, the meeting will only be accessible to those with a Zoom account who have registered. Anyone interested in attending the conference must register using the link below.
| Organizers: | Juliette Bruce*, Sean Sather-Wagstaff |
| *contact for this listing |
