Quantization of some moduli spaces of parabolic vector bundles on CP^1
  We address quantization of the natural symplectic structure on a moduli space of parabolic vector bundles of parabolic degree zero over $\mathbf{CP}^1$ with four parabolic points and parabolic weights in {0,1/2}. Identifying such parabolic bundles as vector bundles on an elliptic curve, we obtain explicit expressions for the corresponding non-abelian theta functions. These non-abelian theta functions are described in terms of certain naturally defined distributions on the compact group SU(2). 
Indranil Biswas, Carlos Florentino, Jos\'e Mour\~ao and Jo\~ao P.   Nunes
math.AG math-ph math.MP math.SG