MSRI- Recent Progress in Random Matrix Theory and Its Applications

  1. Title:
    The Riemann-Hilbert method as a non-commutative analog of contour integral representations

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  2. Title:
    A complete asymptotic expansion for the partition function of random matrix theory via Riemann-Hilbert techniques

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  3. Title:
    Two-matrix models, duality and the Riemann-Hilbert problem associated to biorthogonal polynomials

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  4. Title:
    Randomly perturbed Toeplitz matrices

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  5. Title:
    mKdv on the halfline

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  6. Title:
    Discrete log-gas models with arbitrary beta

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  7. Title:
    Small eigenvalues of large Hankel matrices

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  8. Title:
    Some largest eigenvalue problems in statistics

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  9. Title:
    Critical phenomena in random matrix models

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  10. Title:
    Vanishing integrals and symmetric spaces

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  11. Title:
    First order asymptotics of matrix integrals

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  12. Title:
    Free probability aspects of random matrices

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  13. Title:
    Graphical expansion of non-commutative matrix integrals

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  14. Title:
    Growth models and random environments

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  15. Title:
    Random growth and determinantal processes

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  16. Title:
    Virasoro and random matrices, permutations and walks

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  17. Title:
    Random matrices, neutron capture levels, quasicrystals and zeta-function zeros

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