Integrability of Liouville System on High Genus Riemannian Surface I. Classical Case
- Received Date: 1991-04-19
Abstract: By using the theory of uniformization of Riemannian surface, we study the properties of the Liouville equation and its general solution on a Riemannian surface of genus g>1. After obtaining Hamiltonian formalism in terms of free fields and calculating classical exchange matrices, we prove the classical integrability of Liouville system on high genus Riemannian surface.





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