Matrix Models , Complex Geometry and Integrable Systems . II ∗
نویسنده
چکیده
We consider certain examples of applications of the general methods, based on geometry and in-tegrability of matrix models, described in [1]. In particular, the nonlinear differential equations, satisfied by quasiclassical tau-functions are investigated. We also discuss a similar quasiclassical geometric picture, arising in the context of multidimensional supersymmetric gauge theories and the AdS/CFT correspondence.
منابع مشابه
Matrix Models , Complex Geometry and Integrable Systems . I ∗
We consider the simplest gauge theories given by one-and two-matrix integrals and concentrate on their stringy and geometric properties. We remind general integrable structure behind the matrix integrals and turn to the geometric properties of planar matrix models, demonstrating that they are universally described in terms of integrable systems directly related to the theory of complex curves. ...
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تاریخ انتشار 2006