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Variational problems and spectral curves for the hermitian matrix model with external source
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Random Matrix Theory and Point Processes
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- 1 Random matrices and the uses of Dyson-Schwinger equations - I
- 2 Determinantal point processes - I
- 3 Random walk at weak and strong disorder
- 4 Color-position symmetry in interacting particle systems
- 5 Spin current for the quantum 1D XX spin chain and the Bessel kernel
- 6 On spectra of quasiperiodic matrices
- 7 Variational problems and spectral curves for the hermitian matrix model with external source
- 8 Determinantal point processes - II
- 9 Random matrices and the uses of Dyson-Schwinger equations - II
- 10 Local eigenvalue statistics for band matrices with a transfer operator approach
- 11 Edge universality for non-Hermitian random matrices
- 12 Asymptotics of orthogonal polynomial ensembles via integrable methods
- 13 Christoffel deformations of discrete ensembles
- 14 Random matrices and the uses of Dyson-Schwinger equations - III
- 15 Determinantal point processes - III
- 16 Eigenvalue distribution for non linear models of random matrices
- 17 Asymptoticcs for the lower tail of the KPZ equation
- 18 Noise Sensitivity of the Top Eigenvector of a Wigner Matrix
- 19 Soliton quantization and random partitions
- 20 Free Field Approach to the Macdonald Process
- 21 Determinantal point processes - IV
- 22 Random matrices and the uses of Dyson-Schwinger equations - IV
- 23 Analysis and Geometry in SL(2,Z)-dynamics
- 24 Absolute continuity of limiting spectral distributions of Toeplitz and Hankel random matrices
- 25 The point processes at turning points of large lozenge tilings
- 26 Rigidity for Pfaffian point processes
- 27 Wroten type coding for Kleinian groups
- 28 Random matrices and the uses of Dyson-Schwinger equations - V
- 29 Determinantal point processes - V
- 30 Asymptotics of the averaged characteristic polynomial for Ginibre Ensemble
- 31 Large deviations for traces of Wigner matrices