From AdS/CFT correspondence to hydrodynamics. II. Sound waves

(2002)

Authors:

G Policastro, DT Son, AO Starinets

Moving Five-Branes and Cosmology

(2002)

The deconfinement transition in SU(N) gauge theories

Physics Letters Section B Nuclear Elementary Particle and High Energy Physics 545:1-2 (2002) 197-206

Authors:

B Lucini, M Teper, U Wenger

Abstract:

We investigate the properties of the deconfinement transition in SU(4) and SU(6) gauge theories. We find that it is a 'normal' first order transition in both cases, from which we conclude that the transition is first order in the N → ∞ limit. Comparing our preliminary estimates of the continuum values of Tc/√σ with existing values for SU(2) and SU(3) demonstrates a weak dependence on N for all values of N. © 2002 Published by Elsevier Science B.V.

Light hadron spectroscopy

INT J MOD PHYS A 17:23 (2002) 3239-3258

Abstract:

Rapporteur talk at the Lepton-Photon Conference, Rome, July 2001: reviewing the evidence and strategies for understanding scalar mesons, glueballs and hybrids, the gluonic Pomeron and the interplay of heavy flavours and light hadron dynamics. Dedicated to the memory of Nathan Isgur, long-time collaborator and friend, whose original ideas in hadron spectroscopy formed the basis for much of the talk.

Field Identifications for Interacting Bosonic Models in N=2 Superconformal Field Theory

ArXiv hep-th/0209112 (2002)

Authors:

Joseph Conlon, Doron Gepner

Abstract:

We study a family of interacting bosonic representations of the N=2 superconformal algebra. These models can be tensored with a conjugate theory to give the free theory. We explain how to use free fields to study interacting fields and their dimensions, and how we may identify different free fields as representing the same interacting field. We show how a lattice of identifying fields may be built up and how every free field may be reduced to a standard form, thus permitting the resolution of the spectrum. We explain how to build the extended algebra and show that there are a finite number of primary fields for this algebra for any of the models. We illustrate this by studying an example.