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About
President
Governance
Partner Institutions
Visit
People
Management
Faculty
Postdocs
Visiting Scholars
Staff
Research
Research Groups
Courses
Seminars
Join Us
Faculty
Postdocs
Students
Events
Conferences
Workshops
Forum
Life @ BIMSA
Accommodation
Transportation
Facilities
Tour
News
News
Announcement
Downloads
Qiuzhen College, Tsinghua University
Yau Mathematical Sciences Center, Tsinghua University (YMSC)
Tsinghua Sanya International  Mathematics Forum (TSIMF)
Shanghai Institute for Mathematics and  Interdisciplinary Sciences (SIMIS)
BIMSA > Quantum Fields and Strings Group Journal Club and Seminar String Dualities and Compact Stars
String Dualities and Compact Stars
Organizer
Kimyeong Lee
Speaker
Kilar Zhang
Time
Thursday, November 7, 2024 2:50 PM - 4:20 PM
Venue
A3-4-101
Online
Zoom 462 110 5973 (BIMSA)
Abstract
We will give a brief report on the recent progress concerning the proof of AGT conjecture, the SW/QNM correspondence for black holes, and holographic QCD for neutron stars.

AGT conjecture reveals a connection between 4D gauge theory and 2D conformal field theory, and can be generalized to higher Dimensions. We give the proofs of 4D and 5D AGT conjecture at beta=1. In the 5D case, a q-deformed Selberg average formula of Schur polynomials is proposed and proved to complete the proof.

The newly established Seiberg-Witten (SW)/Quasinormal Modes (QNM) correspondence offers an efficient analytical approach to calculate the QNM frequencies, which was only available numerically before. We find that a similar duality exists between Seiberg-Witten theory and black hole superradiance. We also study the quasinormal modes (QNM) of the charged C-metric.

A theoretical equation of state for neutron stars with only one parameter is derived from Witten-Sakai-Sugimoto model, as an application of AdS/QCD, where pointlike instanton case is taken into consideration. Now we upgrade this model to instanton gas, with one more variable, the instanton width. This is not naively a free parameter, but a function of the chemical potential.
Beijing Institute of Mathematical Sciences and Applications
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