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Dynamics and Chaos in strongly coupled QFT: Deformations and Boundaries

Implementing Organization

Principal Investigator
Dr. Bobby Ezhuthachan
Ramakrishna Mission Vivekananda Educational And Research Institute, West Bengal
CO-Principal Investigator
Dr. Arnab Kundu
Saha Institute Of Nuclear Physics, Kolkata, West Bengal-700064

Project Overview

The thermodynamic description of systems with large degrees of freedom is a significant topic in physical phenomena. However, there is limited understanding of the organizing principle and physical effects occurring at different energy-scales due to real-time dynamics. This study aims to explore the physics of information scrambling, specifically the Out-of-Time-Ordered correlators (OTOC) in quantum systems. The concept of quantum scrambling, defined by Hayden and Preskill, is closely related to the physics of OTOCs. The study will focus on conformal field theories (CFT), which provide a mathematically well-defined notion of QFT as a deformation around the CFT itself. Two classes of questions will be explored: the effect of non-trivial boundaries for a CFT and the effect of various operator deformations in the CFT. For generic CFTs, conformal perturbation theory will be used for detailed study of correlators near the fixed point. For explicit computation, minimal models will be used, providing a unique situation for controlled OTOC calculations and a transition from integrable dynamics to ergodic dynamics. Similar aspects will be explored for Holographic CFTs, which are expected to be chaotic and fast-scrambling. The primary technique is rooted in string-inspired Holographic duality, where CFT correlators can be calculated by analyzing scattering processes in the bulk geometry. A non-trivial CFT deformation or boundary effect on the CFT correlators can be realized in the geometric description by tracking certain fields or hypersurfaces. The study aims to learn valuable lessons on QFT dynamics in general, with a focus on strongly coupled systems.

Source

Source
Science and Engineering Research Board (SERB), DST 2022-23
Funding Organization
Quick Information
Area of Research
Physical Sciences
Start Date
2022
End Date
2025
Status
Completed
Contact
bobby.ezhuthachan@rkmvu.ac.in
Output
No. of Research Paper
00
Technologies (If Any)
00
No. of PhD Produced
00
Publications
00
No. of Patents
Filed : 00
Grant : 00
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