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Correlated random systems : five different methods : CIRM Jean-Morlet Chair, Spring 2013 / [edited by] Veronique Gayrard and Nicola Kistler.

Contributor(s): Series: Lecture notes in mathematics ; 2143.Publication details: Switzerland : Springer, 2015.Description: vii, 205 p. ; 24 cmISBN:
  • 9783319176734
Subject(s): DDC classification:
  • 519.23 23 G288
Contents:
Random Polymers -- Spontaneous replica symmetry breaking and interpolation methods for complex statistical mechanics systems -- Derrida's random energy models: from spin glasses to the extremes of correlated random fields -- Isomorphism Theorems: Markov processes, Gaussian processes and beyond -- Spectral properties of Wigner matrices.
Summary: This volume presents five different methods recently developed to tackle the large scale behavior of highly correlated random systems, such as spin glasses, random polymers, local times and loop soups and random matrices. These methods, presented in a series of lectures delivered within the Jean-Morlet initiative (Spring 2013), play a fundamental role in the current development of probability theory and statistical mechanics.
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Holdings
Item type Current library Call number Status Date due Barcode Item holds
Books ISI Library, Kolkata 519.23 G288 (Browse shelf(Opens below)) Available 136457
Total holds: 0

Random Polymers --
Spontaneous replica symmetry breaking and interpolation methods for complex statistical mechanics systems --
Derrida's random energy models: from spin glasses to the extremes of correlated random fields --
Isomorphism Theorems: Markov processes, Gaussian processes and beyond --
Spectral properties of Wigner matrices.

This volume presents five different methods recently developed to tackle the large scale behavior of highly correlated random systems, such as spin glasses, random polymers, local times and loop soups and random matrices. These methods, presented in a series of lectures delivered within the Jean-Morlet initiative (Spring 2013), play a fundamental role in the current development of probability theory and statistical mechanics.

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