Stochastic Processes and Random Matrices
Lecture Notes of the Les Houches Summer School: Volume 104, July 2015
Herausgeber: Schehr, Gregory; Cugliandolo, Leticia F; O'Connell, Neil; Fyodorov, Yan V; Altland, Alexander
Stochastic Processes and Random Matrices
Lecture Notes of the Les Houches Summer School: Volume 104, July 2015
Herausgeber: Schehr, Gregory; Cugliandolo, Leticia F; O'Connell, Neil; Fyodorov, Yan V; Altland, Alexander
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This text covers in detail recent developments in the field of stochastic processes and Random Matrix Theory. Matrix models have been playing an important role in theoretical physics for a long time and are currently also a very active domain of research in mathematics.
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This text covers in detail recent developments in the field of stochastic processes and Random Matrix Theory. Matrix models have been playing an important role in theoretical physics for a long time and are currently also a very active domain of research in mathematics.
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Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Produktdetails
- Produktdetails
- Verlag: Hurst & Co.
- Seitenzahl: 640
- Erscheinungstermin: 10. Oktober 2017
- Englisch
- Abmessung: 251mm x 173mm x 38mm
- Gewicht: 1379g
- ISBN-13: 9780198797319
- ISBN-10: 0198797311
- Artikelnr.: 47971167
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- 06621 890
- Verlag: Hurst & Co.
- Seitenzahl: 640
- Erscheinungstermin: 10. Oktober 2017
- Englisch
- Abmessung: 251mm x 173mm x 38mm
- Gewicht: 1379g
- ISBN-13: 9780198797319
- ISBN-10: 0198797311
- Artikelnr.: 47971167
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- 06621 890
Grégory Schehr received his PhD in theoretical physics at the École Normale Supérieure in Paris in 2003. After a postdoc at the University of Saarland (Germany), he obtained a CNRS position in 2006. Currently, he is a CNRS research director at the Laboratoire de Physique Théorique et Modéles Statistiques, Université Paris-Saclay. His research interests are in statistical mechanics. His main topics include in particular random matrix theory, extreme value statistics, non-equilibrium dynamics, first-passage problems and disordered systems. He received the CNRS bronze medal in 2010. Alexander Altland received his PhD at the Max-Planck-Institute for Nuclear Physics in Heidelberg in 1991. After postdocs at the Weizmann Institute, Israel, and Cambridge University, he was appointed assistant professor at Bochum University, before he became full professor at Cologne University in 2001. His research interests include the physics of random systems, topological condensed matter, and quantum field theory in general. Yan V. Fyodorov received his Ph.D. in theoretical & mathematical physics from Petersburg Nuclear Physics Institute, Russia, in 1988. After holding post-doctoral fellowships at University of Essen, Germany and Weizmann Institute, Israel he spent some time as a researcher at the University of Essen, before moving to the UK where he hold professorial positions subsequently at Brunel University, University of Nottingham, and Queen Mary University of London. He is currently a full professor at King's College London. His current research focuses on theory of random matrices and its applications to physics of disordered systems, and beyond. He received Prix Institut Henri Poincaré-Gauthier Villars (1999), Bessel Research Award of Alexander von Humboldt foundation (2006) and Leverhulme Research Fellowship (2008). Neil O'Connell received his Ph.D. in Statistics from the University of California at Berkeley, in 1993. He is currently professor at the University of Bristol. His research focuses on probability, random matrices, representation theory and statistical physics. He received the Ito prize, and the Rollo Davidson Prize. Leticia F. Cugliandolo received her Ph.D. in theoretical physics from the Universidad Nacional de La Plata, Argentina, in 1991. After post-docs in Universita di Roma I, La Sapienza, and CEA/Saclay she joined the Physics Department at École Normale Supérieure de Paris in 1997. She is currently a full professor at Université Pierre et Marie Curie in Paris and the director of École de Physique des Houches since 2007. Her research focuses on statistical physics and condensed matter problems. She received the Marie Curie Excellence Award, the Guggenheim Fellowship and the Prix Langevin of the French Physical Society.
* 1: Oriol Bohigas, Hans Weidenmüller: History
* 2: Alexei Borodin, Leonid Petrov: Integrable Probability: Stochastic
Vertex Models and Symmetric Functions
* 3: Alice Guionnet: Free Probability
* 4: Herbet Spohn: The Kardar-Parisi-Zhang Equation: A Statistical
Physics Perspective
* 5: Gernot Akemann: Random Matrix Theory and Quantum Chromodynamics
* 6: Jean-Philippe Bouchaud: Random Matrix Theory and (Big) Data
Analysis
* 7: Bertrand Eynard: Random Matrices and Loop Equations
* 8: Jon P. Keating: Random Matrices and Number Theory: Some Recent
Themes
* 9: Aris L. Moustakas: Modern Telecommunications: A Playground for
Physicists?
* 10: Henning Schomerus: Random Matrix Approaches to Open Quantum
Systems
* 11: Alain Comtet, Yves Tourigny: Impurity Models and Products of
Random Matrices
* 12: Rémi Rhodes, Vincent Vargas: Gaussian Multiplicative Chaos and
Lioville Quantum Gravity
* 13: Anton Zabrodin: Quantum Spin Chains and Classical Integrable
Systems
* 2: Alexei Borodin, Leonid Petrov: Integrable Probability: Stochastic
Vertex Models and Symmetric Functions
* 3: Alice Guionnet: Free Probability
* 4: Herbet Spohn: The Kardar-Parisi-Zhang Equation: A Statistical
Physics Perspective
* 5: Gernot Akemann: Random Matrix Theory and Quantum Chromodynamics
* 6: Jean-Philippe Bouchaud: Random Matrix Theory and (Big) Data
Analysis
* 7: Bertrand Eynard: Random Matrices and Loop Equations
* 8: Jon P. Keating: Random Matrices and Number Theory: Some Recent
Themes
* 9: Aris L. Moustakas: Modern Telecommunications: A Playground for
Physicists?
* 10: Henning Schomerus: Random Matrix Approaches to Open Quantum
Systems
* 11: Alain Comtet, Yves Tourigny: Impurity Models and Products of
Random Matrices
* 12: Rémi Rhodes, Vincent Vargas: Gaussian Multiplicative Chaos and
Lioville Quantum Gravity
* 13: Anton Zabrodin: Quantum Spin Chains and Classical Integrable
Systems
* 1: Oriol Bohigas, Hans Weidenmüller: History
* 2: Alexei Borodin, Leonid Petrov: Integrable Probability: Stochastic
Vertex Models and Symmetric Functions
* 3: Alice Guionnet: Free Probability
* 4: Herbet Spohn: The Kardar-Parisi-Zhang Equation: A Statistical
Physics Perspective
* 5: Gernot Akemann: Random Matrix Theory and Quantum Chromodynamics
* 6: Jean-Philippe Bouchaud: Random Matrix Theory and (Big) Data
Analysis
* 7: Bertrand Eynard: Random Matrices and Loop Equations
* 8: Jon P. Keating: Random Matrices and Number Theory: Some Recent
Themes
* 9: Aris L. Moustakas: Modern Telecommunications: A Playground for
Physicists?
* 10: Henning Schomerus: Random Matrix Approaches to Open Quantum
Systems
* 11: Alain Comtet, Yves Tourigny: Impurity Models and Products of
Random Matrices
* 12: Rémi Rhodes, Vincent Vargas: Gaussian Multiplicative Chaos and
Lioville Quantum Gravity
* 13: Anton Zabrodin: Quantum Spin Chains and Classical Integrable
Systems
* 2: Alexei Borodin, Leonid Petrov: Integrable Probability: Stochastic
Vertex Models and Symmetric Functions
* 3: Alice Guionnet: Free Probability
* 4: Herbet Spohn: The Kardar-Parisi-Zhang Equation: A Statistical
Physics Perspective
* 5: Gernot Akemann: Random Matrix Theory and Quantum Chromodynamics
* 6: Jean-Philippe Bouchaud: Random Matrix Theory and (Big) Data
Analysis
* 7: Bertrand Eynard: Random Matrices and Loop Equations
* 8: Jon P. Keating: Random Matrices and Number Theory: Some Recent
Themes
* 9: Aris L. Moustakas: Modern Telecommunications: A Playground for
Physicists?
* 10: Henning Schomerus: Random Matrix Approaches to Open Quantum
Systems
* 11: Alain Comtet, Yves Tourigny: Impurity Models and Products of
Random Matrices
* 12: Rémi Rhodes, Vincent Vargas: Gaussian Multiplicative Chaos and
Lioville Quantum Gravity
* 13: Anton Zabrodin: Quantum Spin Chains and Classical Integrable
Systems