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The Australian National University

2nd Asia-Pacific Summer School in Mathematical Physics

22nd Canberra International Physics Summer School

Program

Time Mon 12 Tue 13 Wed 14 Thu 15 Fri 16
09:00-09:30     Nepomechie    
09:30-10:00 Nepomechie Halmagyi Bazhanov Ahn
10:00-10:30 Morning Tea
10:30 -11:00 Morning Tea Morning Tea Neopmechie Morning Tea Morning Tea
11:00-11:30 Ahn Halmagyi Bazhanov Nepomechie
11:30-12:00 lunch
12:00-12:30 lunch lunch lunch lunch
12:30-13:00
13:00-13:30
13:30-14:00
14:00-14:30 Bazhanov Ahn   Halmagyi Ahn
14:30-15:00
15:00-15:30 Afternoon Tea Afternoon Tea Afternoon Tea
15:30-16:00 Bazhanov Nepomechie Halmagyi Xmas party
(pizza/drinks)
16:00-16:30
16:30-17:00
17:00-17:30      

Location

The morning lectures are taking place in the Manning Clarke Centre, Theatre 4 (building 26a) and the afternoon lectures in the Cockcroft/Oliphant Link Building Seminar Room (building 58d, 1st floor). See the printable map.

Morning tea will be served in the common room of the John Dedman Mathematical Sciences building (building 27, room 1175), and afternoon tea in the Link Building.

The Christmas party, on the Friday afternoon, will be held in the Theoretical Physics seminar and tea rooms, in the Le Couteur building (building 59, 3rd floor).

Outline of Lectures

Changrim Ahn / Rafael Nepomechie

Title: Introduction to integrability in AdS/CFT

  1. Introduction [A/N]
  2. N=4 super Yang-Mills theory (Lagrangian, symmetries, planar limit, dilatation operator) [N]
  3. String sigma model on AdS5 x S5 (Lagrangian, symmetries, classical solutions) [A]
  4. Algebraic and coordinate Bethe Ansatz [N]
  5. Asymptotic S-matrix and asymptotic Bethe Ansatz equations [A/N]
  6. Finite-size corrections [A]

Vladimir Bazhanov

Title: Conformal Field Theory as a Completely Integrable Quantum System

  1. Introduction
  2. Theory of solitons and Korteweg-de Vries equation (KdV)
  3. Higher conservation laws
  4. Iso-spectral deformations of 1D Schrödinger equation. Monodromy matrix
  5. Conformal transformations and Virasoro algebra. Quantum KdV theory
  6. Yang-Baxter equation in continuous Quantum Field Theory

Nick Halmagyi

Title: Introduction to the AdS/CFT correspondence

  1. D-brane solutions of type II supergravity and their near horizon limits
  2. QFT correlators from gravity in AdS space
  3. Quark-anti-quark potential from the gravity dual. Thermal Free energy
  4. Minimal supersymmetry and IR confinement from gravity

Updated:  8 December 2011/Responsible Officer:  Coordinator CMTP /Page Contact:  Physics Webmaster