Random Matrix Theory, Interacting Particle Systems, and Integrable Systems
Herausgeber: Deift, Percy; Forrester, Peter
Random Matrix Theory, Interacting Particle Systems, and Integrable Systems
Herausgeber: Deift, Percy; Forrester, Peter
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This volume includes review articles and research contributions on long-standing questions on universalities of Wigner matrices and beta-ensembles.
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This volume includes review articles and research contributions on long-standing questions on universalities of Wigner matrices and beta-ensembles.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 540
- Erscheinungstermin: 1. September 2015
- Englisch
- Abmessung: 240mm x 161mm x 33mm
- Gewicht: 969g
- ISBN-13: 9781107079922
- ISBN-10: 1107079926
- Artikelnr.: 41609648
- Verlag: Cambridge University Press
- Seitenzahl: 540
- Erscheinungstermin: 1. September 2015
- Englisch
- Abmessung: 240mm x 161mm x 33mm
- Gewicht: 969g
- ISBN-13: 9781107079922
- ISBN-10: 1107079926
- Artikelnr.: 41609648
Preface; 1. Universality conjecture for all Airy, sine and Bessel kernels
in the complex plane Gernot Akemann and Michael Phillips; 2. On a
relationship between high rank cases and rank one cases of Hermitian random
matrix models with external source Jinho Baik and Dong Wang; 3.
Riemann-Hilbert approach to the six-vertex model Pavel Bleher and Karl
Liechty; 4. CLT for spectra of submatrices of Wigner random matrices, II:
stochastic evolution Alexei Borodin; 5. Critical asymptotic behavior for
the Korteweg-de Vries equation and in random matrix theory Tom Claeys and
Tamara Grava; 6. On the asymptotics of a Toeplitz determinant with
singularities Percy Deift, Alexander Its and Igor Krasovsky; 7. Asymptotic
analysis of the two-matrix model with a quartic potential Maurice Duits,
Arno B. J. Kuijlaars and Man Yue Mo; 8. Conservation laws of random matrix
theory Nicholas M. Ercolani; 9. Asymptotics of spacing distributions fifty
years later Peter Forrester; 10. Applications of random matrix theory for
sensor array imaging with measurement noise Josselin Garnier and Knut
Solna; 11. Convolution symmetries of integrable hierarchies, matrix models
and ¿-functions John Harnad and Alexander Orlov; 12. Universality limits
via 'old style' analysis Doron Lubinsky; 13. Fluctuations and large
deviations of some perturbed random matrices Mylene Maida; 14. Three
lectures on free probability Jonathan Novak; 15. Whittaker functions and
related stochastic processes Neil O'Connell; 16. How long does it take to
compute the eigenvalues of a random symmetric matrix? Christian Pfrang,
Percy Deift and Govind Menon; 17. Exact solutions of the
Kardar-Parisi-Zhang equation and weak universality for directed random
polymers Jeremy Quastel; 18. Replica analysis of the one-dimensional KPZ
equation Tomohiro Sasamoto; 19. Asymptotic expansions for ß matrix models
and their applications to the universality conjecture Mariya Shcherbina;
20. KPZ scaling theory and the semidiscrete directed polymer model Herbert
Spohn; 21. Experimental realization of Tracy-Widom distributions and
beyond: KPZ interfaces in turbulent liquid crystal Kazumasa Takeuchi; 22.
Random matrices: the four-moment theorem for Wigner ensembles Terence Tao
and Van Vu.
in the complex plane Gernot Akemann and Michael Phillips; 2. On a
relationship between high rank cases and rank one cases of Hermitian random
matrix models with external source Jinho Baik and Dong Wang; 3.
Riemann-Hilbert approach to the six-vertex model Pavel Bleher and Karl
Liechty; 4. CLT for spectra of submatrices of Wigner random matrices, II:
stochastic evolution Alexei Borodin; 5. Critical asymptotic behavior for
the Korteweg-de Vries equation and in random matrix theory Tom Claeys and
Tamara Grava; 6. On the asymptotics of a Toeplitz determinant with
singularities Percy Deift, Alexander Its and Igor Krasovsky; 7. Asymptotic
analysis of the two-matrix model with a quartic potential Maurice Duits,
Arno B. J. Kuijlaars and Man Yue Mo; 8. Conservation laws of random matrix
theory Nicholas M. Ercolani; 9. Asymptotics of spacing distributions fifty
years later Peter Forrester; 10. Applications of random matrix theory for
sensor array imaging with measurement noise Josselin Garnier and Knut
Solna; 11. Convolution symmetries of integrable hierarchies, matrix models
and ¿-functions John Harnad and Alexander Orlov; 12. Universality limits
via 'old style' analysis Doron Lubinsky; 13. Fluctuations and large
deviations of some perturbed random matrices Mylene Maida; 14. Three
lectures on free probability Jonathan Novak; 15. Whittaker functions and
related stochastic processes Neil O'Connell; 16. How long does it take to
compute the eigenvalues of a random symmetric matrix? Christian Pfrang,
Percy Deift and Govind Menon; 17. Exact solutions of the
Kardar-Parisi-Zhang equation and weak universality for directed random
polymers Jeremy Quastel; 18. Replica analysis of the one-dimensional KPZ
equation Tomohiro Sasamoto; 19. Asymptotic expansions for ß matrix models
and their applications to the universality conjecture Mariya Shcherbina;
20. KPZ scaling theory and the semidiscrete directed polymer model Herbert
Spohn; 21. Experimental realization of Tracy-Widom distributions and
beyond: KPZ interfaces in turbulent liquid crystal Kazumasa Takeuchi; 22.
Random matrices: the four-moment theorem for Wigner ensembles Terence Tao
and Van Vu.
Preface; 1. Universality conjecture for all Airy, sine and Bessel kernels
in the complex plane Gernot Akemann and Michael Phillips; 2. On a
relationship between high rank cases and rank one cases of Hermitian random
matrix models with external source Jinho Baik and Dong Wang; 3.
Riemann-Hilbert approach to the six-vertex model Pavel Bleher and Karl
Liechty; 4. CLT for spectra of submatrices of Wigner random matrices, II:
stochastic evolution Alexei Borodin; 5. Critical asymptotic behavior for
the Korteweg-de Vries equation and in random matrix theory Tom Claeys and
Tamara Grava; 6. On the asymptotics of a Toeplitz determinant with
singularities Percy Deift, Alexander Its and Igor Krasovsky; 7. Asymptotic
analysis of the two-matrix model with a quartic potential Maurice Duits,
Arno B. J. Kuijlaars and Man Yue Mo; 8. Conservation laws of random matrix
theory Nicholas M. Ercolani; 9. Asymptotics of spacing distributions fifty
years later Peter Forrester; 10. Applications of random matrix theory for
sensor array imaging with measurement noise Josselin Garnier and Knut
Solna; 11. Convolution symmetries of integrable hierarchies, matrix models
and ¿-functions John Harnad and Alexander Orlov; 12. Universality limits
via 'old style' analysis Doron Lubinsky; 13. Fluctuations and large
deviations of some perturbed random matrices Mylene Maida; 14. Three
lectures on free probability Jonathan Novak; 15. Whittaker functions and
related stochastic processes Neil O'Connell; 16. How long does it take to
compute the eigenvalues of a random symmetric matrix? Christian Pfrang,
Percy Deift and Govind Menon; 17. Exact solutions of the
Kardar-Parisi-Zhang equation and weak universality for directed random
polymers Jeremy Quastel; 18. Replica analysis of the one-dimensional KPZ
equation Tomohiro Sasamoto; 19. Asymptotic expansions for ß matrix models
and their applications to the universality conjecture Mariya Shcherbina;
20. KPZ scaling theory and the semidiscrete directed polymer model Herbert
Spohn; 21. Experimental realization of Tracy-Widom distributions and
beyond: KPZ interfaces in turbulent liquid crystal Kazumasa Takeuchi; 22.
Random matrices: the four-moment theorem for Wigner ensembles Terence Tao
and Van Vu.
in the complex plane Gernot Akemann and Michael Phillips; 2. On a
relationship between high rank cases and rank one cases of Hermitian random
matrix models with external source Jinho Baik and Dong Wang; 3.
Riemann-Hilbert approach to the six-vertex model Pavel Bleher and Karl
Liechty; 4. CLT for spectra of submatrices of Wigner random matrices, II:
stochastic evolution Alexei Borodin; 5. Critical asymptotic behavior for
the Korteweg-de Vries equation and in random matrix theory Tom Claeys and
Tamara Grava; 6. On the asymptotics of a Toeplitz determinant with
singularities Percy Deift, Alexander Its and Igor Krasovsky; 7. Asymptotic
analysis of the two-matrix model with a quartic potential Maurice Duits,
Arno B. J. Kuijlaars and Man Yue Mo; 8. Conservation laws of random matrix
theory Nicholas M. Ercolani; 9. Asymptotics of spacing distributions fifty
years later Peter Forrester; 10. Applications of random matrix theory for
sensor array imaging with measurement noise Josselin Garnier and Knut
Solna; 11. Convolution symmetries of integrable hierarchies, matrix models
and ¿-functions John Harnad and Alexander Orlov; 12. Universality limits
via 'old style' analysis Doron Lubinsky; 13. Fluctuations and large
deviations of some perturbed random matrices Mylene Maida; 14. Three
lectures on free probability Jonathan Novak; 15. Whittaker functions and
related stochastic processes Neil O'Connell; 16. How long does it take to
compute the eigenvalues of a random symmetric matrix? Christian Pfrang,
Percy Deift and Govind Menon; 17. Exact solutions of the
Kardar-Parisi-Zhang equation and weak universality for directed random
polymers Jeremy Quastel; 18. Replica analysis of the one-dimensional KPZ
equation Tomohiro Sasamoto; 19. Asymptotic expansions for ß matrix models
and their applications to the universality conjecture Mariya Shcherbina;
20. KPZ scaling theory and the semidiscrete directed polymer model Herbert
Spohn; 21. Experimental realization of Tracy-Widom distributions and
beyond: KPZ interfaces in turbulent liquid crystal Kazumasa Takeuchi; 22.
Random matrices: the four-moment theorem for Wigner ensembles Terence Tao
and Van Vu.