YoVDO

Exact Spectral Form Factors in Interacting Lattice Systems - Tomaz Prosen

Offered By: Kavli Institute for Theoretical Physics via YouTube

Tags

Non-equilibrium physics Courses Condensed Matter Physics Courses High-Energy Physics Courses Many-body systems Courses Entanglement Dynamics Courses Universality Classes Courses Short-Time Universality Courses

Course Description

Overview

Explore the intricacies of exact spectral form factors in interacting lattice systems through this 32-minute conference talk by Tomaz Prosen. Delivered as part of the 2021 Non-Equilibrium Universality in Many-Body Physics Conference at the Kavli Institute for Theoretical Physics, delve into cutting-edge research at the intersection of statistical physics, AMO, condensed matter, and high-energy physics. Examine novel phases of matter far from equilibrium and their associated universality classes that emerge beyond traditional equilibrium paradigms. Gain insights into short-time universality, entanglement dynamics, and the mapping between classical and quantum non-equilibrium systems. Discover how this research contributes to the broader goal of identifying aspects of high-energy physics that can inform non-equilibrium condensed and AMO systems, and vice versa, with potential implications for future experiments in understanding far-from-equilibrium universality.

Syllabus

Exact spectral form factors in interacting lattice systems ▸ Tomaz Prosen


Taught by

Kavli Institute for Theoretical Physics

Related Courses

Correlation Functions from Hydrodynamics Beyond the Boltzmann-Gibbs Paradigm - Benjamin Doyon
Kavli Institute for Theoretical Physics via YouTube
Non-Unitary Dynamics - Dissipative to Monitored - Vedika Khemani
Kavli Institute for Theoretical Physics via YouTube
Superdiffusion, Subdiffusion, Integrability - Sarang Gopalakrishnan
Kavli Institute for Theoretical Physics via YouTube
Non-Analytic Non-Equilibrium Field Theory - Camille Aron
Kavli Institute for Theoretical Physics via YouTube
Non-Equilibrium Dynamics in Dipole- and Higher-Moment Conserving Systems - Frank Pollmann
Kavli Institute for Theoretical Physics via YouTube