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We study the asymptotic expansion in $n$ for the partition function of $\beta$ matrix models with real analytic potentials in the multi-cut regime up to the $O(n^{-1})$ terms.
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Eynard, B.: Large N expansion of convergent matrix integrals, holomorphic anomalies, and background independence, JHEP (2009), no. 0903:003, math-ph/0802.1788
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Kriecherbauer,T., Shcherbina, M.: Fluctuations of eigenvalues of matrix models and their applications. preprint arxive: math-ph/1003.6121
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Shcherbina, M.: Edge Universality for Orthogonal Ensembles of Random Matrices J.Stat.Phys
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Pastur, L., Shcherbina, M.: Eigenvalue Distribution of Large Random Matrices. Mathematical Survives and Monographs, V171, American Mathematical Society: Providence, Rhode Island (2011)
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Shcherbina, M.: Orthogonal and symplectic matrix models: universality and other properties Commun.Math.Phys
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