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The Oxford Handbook of Random Matrix Theory

Akemann, Gernot; Baik, Jinho; Di Francesco, Philippe
ISBN-10: 0199574006
ISBN-13: 9780199574001

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Random matrix theory is applied by physicists and mathematicians to understand phenomena in nature and deep mathematical structures. This book offers a comprehensive look at random matrix theory by leading researchers, including applications inside and outside of physics and mathematics.
Forward
Introduction
Guide to the Handbook
History
Properties of Random Matrix Theory
Symmetry Classes
Spectral Statisitics of Unitary Emsembles
Spectral Statistics of Orthogonal and Symplectic Ensembles
Universality
Supersymmetry
Replica Approach
Painleve Transcendents
Random Matrices and Integrable Systems
Determinantal Point Processes
Random Matrix Representations of Critical Statistics
Heavy-Tailed Random Matrices
Phase Transitions
Two-Matrix Models and Biorthogonal Polynomials
Loop Equation Method
Unitary Integrals and Related Matrix Models
Non-Hermitian Ensembles
Characteristic Polynomials
Beta Ensembles
Wigner Matrices
Free Probability Theory
Random Banded and Sparse Matrices
Applications of Random Matrix Theory
Number Theory
Random Permutations
Enumeration of Maps
Knot Theory
Multivariate Statistics
Algrebraic Geometry
Two-Dimensional Quantum Gravity
String Theory
Quantum Chromodynamics
Quantum Chaos and Quantum Graphs
Resonance Scattering in Chaotic Systems
Condensed Matter Physics
Optics
Extreme Eigenvalues of Wishart Matrices and Entangled Bipartite System
Random Growth Models
Laplacian Growth
Financial Applications
Information Theory
Ribonucleic Acid Folding
Complex Networks




List price: $198.50
Edition: 2011
Publisher: Oxford University Press, Incorporated
Binding: Trade Cloth
Pages: 952
Size: 7.25" wide x 10.00" long x 2.50" tall
Weight: 3.89 lbs.
Language: English

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