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Introduction | vii | ||
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Prime number theory and the Riemann zeta-function | 1 | (30) | |
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Introduction to the random matrix theory: Gaussian Unitary Ensemble and beyond | 31 | (48) | |
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Notes on pair correlation of zeros and prime numbers | 79 | (32) | |
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Notes on eigenvalue distributions for the classical compact groups | 111 | (36) | |
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Compound nucleus resonances, random matrices, quantum chaos | 147 | (38) | |
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Basic analytic number theory | 185 | (16) | |
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Applications of mean value theorems to the theory of the Riemann zeta function | 201 | (24) | |
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Families of L-functions and 1-level densities | 225 | (26) | |
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L-functions and the characteristic polynomials of random matrices | 251 | (28) | |
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Spacing distributions in random matrix ensembles | 279 | (30) | |
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Toeplitz determinants, Fisher-Hartwig symbols, and random matrices | 309 | (28) | |
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Mock-Gaussian behaviour | 337 | (20) | |
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Some specimens of L-functions | 357 | (68) | |
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Computational methods and experiments in analytic number theory | 425 | ||
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Index |
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