Workshop on Isomonodromic Deformations and Applications in Physics

The study of isomonodromic deformation equations is currently in very active development, motivated by the central role of such equations in a number of areas of quantum and statistical physics. The main domains to which this approach is applicable are:

1. Computation of correlation functions in quantum integrable systems and lattice models of statistical physics;
2. The spectral theory of random matrices, with applications to quantum gravity;
3. Topological field theory, with applications to solution of the DVVW equations through the theory of Frobenius manifolds;
4. Scaling reductions of classical integrable systems.

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