A sharp bound for the resurgence of sums of ideals
Speaker: Nguyen Dang Hop
Time: 9:30 -- 11:00, May 10th, 2023.
Venue: Room 612, A6, Institute of Mathematics, VAST
Abstract: The resurgence of an ideal measures the failure of containment between the symbolic powers and ordinary powers of that ideal. Ideals of small resurgence tend to have nicer geometric properties. We prove a sharp upper bound for the resurgence of sums of ideals involving disjoint sets of variables, strengthening the work of Bisui–Hà–Jayanthan–Thomas. We also discuss some open problems on the resurgence of sums of ideals. This is from joint work with Do Van Kien and Le Minh Thuan.
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 allUpcoming Conferences
View allNew Publications
View allInstitute Lectures
View allSpeaker: Claude Sabbah (CNRS, École Polytechnique, Institut Polytechnique de Paris, France)