J.-S. Caux 
  The double-boundary Ising and sine-Gordon models

  Integrable theories with boundaries have attracted a lot of interest
  in the recent past.  In this talk, the finite-size Ising and
  sine-Gordon models will be studied.  The TBA equations for independent
  left and right boundary parameters will be presented, together with
  related physical applications.  


  Anastasia Doikou 
  Principal chiral model scattering and the alternating quantum spin chain 

  We consider the critical alternating quantum spin chain with
  $q_{+}/2$, $q_{-}/2$ spins. Using the Bethe ansatz technique we find
  explicit expressions for the $S$-matrix of the model. We show that
  in the limit that $q_{\pm} \rightarrow \infty$ our results coincide
  with the ones obtained for the principal chiral model level one, for
  the LL (RR) LR scattering. We also study  the scattering of the
  bound states of the model and we recover the result of the
  sine-Gordon model.   


  Clare Dunning
  BA equations and curious spectral equivalences 

  Using the recently-observed correspondence between integrable models
  and ordinary differential equations, I will discuss a number of
  dualities between the spectra of certain second- and third-order
  ordinary differential equations.    
 

  Victor Gurarie 
  Conformal Field Theory at c=0  

  Motivated by disordered systems in condensed matter physics, we
  study conformal field theories at c=0. We argue most of those have
  logarithmic singularities in their correlation functions. We
  identify the operator algebra responsible for the logarithms, which
  we refer to as the logarithmic algebra. Further studies of this
  algebra may lead to better understanding about what happens at c=0.  


  Shinsuke Kawai
  On boundary states of logarithmic CFTs 

  In the c=-2 logarithmic conformal field theory, I discuss newly 
  found boundary states with consistent modular transformation 
  properties in terms of symplectic fermions. This talk is based 
  on our recent work (hep-th/0103197). 

 
  Ingo Runkel 
  A limit of minimal models

  Minimal models are - apart from free theories - the easiest and best
  investigated conformal field theories. The knowledge of bulk and boundary
  structure constants makes it possible to investigate the limit as the central
  charge c approaches 1. This leads to new insights about minimal models, as
  well as to a conjecture for a new conformal field theory with c=1.