Generalized affine Springer theory and Hilbert schemes on planar curves
Garner, N Kivinen, O International Mathematics Research Notices volume 2023 issue 8 6402-6460 (02 Mar 2022)
Automated Assessment of Python Code
Morley, S MSOR Connections volume 18 issue 2 45-48 (09 Jul 2020)
Swiss Cheeses and Their Applications
Feinstein, J Morley, S Yang, H Contemporary Mathematics volume 645 99-118 (2015)
RoughPy: streaming data is rarely smooth
Morley, S Lyons, T Proceedings of the 23rd Python in Science Conference 320-331 (10 Jul 2024)
The chain rule for $\mathcal{F}$-differentiation
Chaobankoh, T Feinstein, J Morley, S Irish Mathematical Society Bulletin volume 0077 19-34 (01 Jan 2016)
Framing global structural identifiability in terms of parameter
symmetries
Borgqvist, J Browning, A Ohlsson, F Baker, R (02 Oct 2024) http://arxiv.org/abs/2410.03757v1
Gap phenomena under curvature restrictions
Honda, S Mondino, A (07 Oct 2024)
Preparing Ground and Excited States Using Adiabatic CoVaR
Hwang, W Koczor, B (24 Sep 2024)
Tue, 26 Nov 2024
13:00
L2

Late time saturation of the Einstein-Rosen bridge dual to the Double Scaled SYK model

Vijay Balasubramanian
(UPenn and Oxford)
Abstract

In this talk I will explain how the size of the Einstein-Rosen (ER) bridge dual to the Double Scaled SYK (DSSYK) model saturates at late times because of finiteness of the underlying quantum Hilbert space.  I will extend recent work implying that the ER bridge size equals the spread complexity of the dual DSSYK theory with an appropriate initial state.  This work shows that the auxiliary "chord basis'' used to solve the DSSYK theory is the physical Krylov basis of the spreading quantum state.  The ER bridge saturation follows from the vanishing of the Lanczos spectrum, derived by methods from Random Matrix Theory (RMT).

Subscribe to