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Distribution of spacings of random matrices. Part I: The first Spacing Law for Gaussian Hermitian matrices.
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V. L. GIRKO
Published/Copyright:
October 19, 2009
Published Online: 2009-10-19
Published in Print: 1996
Walter de Gruyter
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- Markov chain with small random perturbations with applications to Bacterial Genetics
- Spectral properties of the scaling limit solutions of the Burger’s equation with singular data
- A stochastic differential equation approach to some lattice models on compact Lie groups
- Mean square stability of linear dynamical systems with small Markov perturbations. II. Diffusion coefficients
- On invariance principle for the Stochastic wave equation
- Distribution of spacings of random matrices. Part I: The first Spacing Law for Gaussian Hermitian matrices.
Articles in the same Issue
- Markov chain with small random perturbations with applications to Bacterial Genetics
- Spectral properties of the scaling limit solutions of the Burger’s equation with singular data
- A stochastic differential equation approach to some lattice models on compact Lie groups
- Mean square stability of linear dynamical systems with small Markov perturbations. II. Diffusion coefficients
- On invariance principle for the Stochastic wave equation
- Distribution of spacings of random matrices. Part I: The first Spacing Law for Gaussian Hermitian matrices.
