Testing the assumptions of linear prediction analysis in normal vowels
Little, M
McSharry, P
Moroz, I
Roberts, S
(03 Jan 2006)
The τ -function of the Ablowitz-Segur family of solutions to Painlevé II as a Widom constant
Desiraju, H
Journal of Mathematical Physics
volume 60
issue 11
(01 Nov 2019)
Painlevé/CFT correspondence on a torus
Desiraju, H
Journal of Mathematical Physics
volume 63
issue 8
(01 Aug 2022)
Fredholm determinant representation of the homogeneous Painlevé II τ-function
Desiraju, H
Nonlinearity
volume 34
issue 9
6507-6538
(01 Sep 2021)
Isomonodromic Tau Functions on a Torus as Fredholm Determinants, and Charged Partitions
Del Monte, F
Desiraju, H
Gavrylenko, P
Communications in Mathematical Physics
volume 398
issue 3
1029-1084
(01 Mar 2023)
Nonlinear steepest descent on a torus: a case study of the Landau-Lifshitz equation
Desiraju, H
Its, A
Prokhorov, A
Nonlinearity
volume 38
issue 4
(30 Apr 2025)
A Predictive Model for Synergistic Oncolytic Virotherapy: Unveiling the Ping-Pong Mechanism and Optimal Timing of Combined Vesicular Stomatitis and Vaccinia Viruses
Malinzi, J
Eladdadi, A
Ouifki, R
Eftimie, R
Madzvamuse, A
Byrne, H
(2026)
Mon, 11 May 2026
14:15
14:15
L4
Intrinsic B-model Quantum Lefschetz, Residue and Serre
Michel van Garrel
(Birmingham)
Abstract
Given a Fano variety X with smooth anticanonical divisor D, one may consider the enumerative geometry of X, of the pair (X,D) or of D. A-model Quantum Lefschetz, Residue and Serre relate counts of genus 0 curves in X, (X,D) and D. While the A-model statements are fairly involved, they become standard integral transforms when formulated as B-model correspondences within the Intrinsic Mirror Construction of Gross-Siebert. I will explain how this works. Time permitting, I will explain how for K-polystable del Pezzo surfaces, genus 0 log BPS instanton expansions transform into modular forms.
Permutation-invariant spectral learning via Dyson diffusion
Schwarz, T
Dieball, C
Kogler, C
Lam, K
Lambiotte, R
Doucet, A
Godec, A
Deligiannidis, G
(09 Oct 2025)
Embedding networks with the random walk first return time distribution
Thapar, V
Lambiotte, R
Cantwell, G
(02 Dec 2025)