Mathematics and Physics of the Holographic Principle

By Cambridge University

Mathematics and Physics of the Holographic Principle episodes

September 20, 2013 A Top-Down Model for Lifshitz Holography
Hartong, J (University of Copenhagen)
Thursday 19 September 2013, 15:45-16:15
32 min
September 20, 2013 Thermodynamics of entanglement entropy for excited states: some non-conformal examples
Pang, D (Max-Planck-Institut für Physik, München)
Thursday 19 September 2013, 14:45-15:15
34 min
September 20, 2013 Exploring the ABJM Plasma
Herzog, C (Stony Brook University)
Thursday 19 September 2013, 09:45-10:30
41 min
September 20, 2013 Holographic entanglement plateaux
Hubeny, V (University of Durham)
Thursday 19 September 2013, 09:00-09:45
44 min
September 19, 2013 Newton-Cartan geometry and the quantum Hall effect
Son, DT (University of Chicago)
Wednesday 18 September 2013, 16:45-17:30
49 min
September 19, 2013 Entanglement entropy in higher spin theories
de Boer, J (Universiteit van Amsterdam)
Wednesday 18 September 2013, 14:00-14:45
48 min
September 19, 2013 Holographic turbulence
Chesler, P (Massachusetts Institute of Technology, Harvard)
Wednesday 18 September 2013, 11:45-12:30
50 min
September 19, 2013 The IR landscape of holography: Cohesive and fractionalised phases, insulators and bad metals
Kiritsis, E (University of Crete)
Wednesday 18 September 2013, 16:00-16:45
45 min
September 19, 2013 Non-thermal fixed points: universality, topology, & turbulence in Bose systems
Gasenzer, T (Universität Heidelberg)
Wednesday 18 September 2013, 11:00-11:45
45 min
September 19, 2013 Spatially modulated phases in holography
Gauntlett, J (Imperial College London)
Wednesday 18 September 2013, 09:00-09:45
48 min

About Mathematics and Physics of the Holographic Principle

From the publisher's feed

Holographic duality (also called gauge/gravity duality or the AdS/CFT correspondence) relates a string theory — i.e. a quantum theory of gravity — to a quantum field theory without gravity. Currently it is an area of research located at the confluence of previously seemingly distant fields in physics and mathematics including superconductivity and other exotic phases of strongly coupled quantum matter, string theory, numerical general relativity and the theory of non-linear partial differential equations. The main aim of the programme is to bring together experts in these diverse fields to tackle questions which the traditional methods within each discipline have proved inadequate to address, with special emphasis on strongly correlated condensed matter systems and non-equilibrium dynamics.