Convex bodies and algebraic properties of graded families of ideals
Speaker: Ha Huy Tai
Time: 9:30 -- 11:00, June 25th, 2025
Venue: Room 612, A6
Abstract: We discuss how to understand various algebraic properties and invariants of graded families of ideals via associated convex bodies and regions. Particularly, we will extend the construction of Newton non-degenerate ideals and their Newton polyhedra to regular local rings, and investigate when simpler convex regions can replace the Newton-Okounkov bodies to give a more accessible approach to the Multiplicity = Volume formula.
Related Seminars
- Symbolic Dynamics and Graph Algebras
- Additive actions and local algebras: the Hassett-Tschinkel correspondence
- Linear cores of graded algebras (Part II)
- Multiple zeta values and their algebraic structure
- Linear cores of graded algebras
- Exact Structures on Monomorphism Categories
- The v-number of generalized binomial edge ideals of some graphs
- Brill-Noether theory on curves from generic to specific
- Inc-Compatible Term Orders and Gröbner Theory in Infinitely Many Variables
- Exploration of the exponential sum over primes and over sums of two squares
Featured News
View all
Upcoming Conferences
View allNew Publications
View allInstitute Lectures
View allSpeaker: Claude Sabbah (CNRS, École Polytechnique, Institut Polytechnique de Paris, France)