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Statistical physics --- Random matrices. --- Statistical physics. --- Matrices aléatoires --- Physique statistique --- 536.75 --- Random matrices --- Physics --- Mathematical statistics --- Matrices, Random --- Matrices --- Entropy. Statistical thermodynamics. Irreversible processes --- Statistical methods --- 536.75 Entropy. Statistical thermodynamics. Irreversible processes --- Matrices aléatoires
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Distribution (Probability theory) --- Multivariate analysis. --- Random matrices --- Distribution (Théorie des probabilités) --- Analyse multivariée --- Matrices aléatoires --- Multivariate analysis --- Distribution (Théorie des probabilités) --- Analyse multivariée --- Matrices aléatoires
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Random matrices. --- Wigner distribution. --- Integrals, Stieltjes. --- Matrices aléatoires. --- Wigner, Distribution de. --- Stieltjes, Intégrales de. --- Functions of complex variables. --- Integral equations. --- Analytic functions. --- Vector algebra --- Algebra, Vector --- Algebras, Linear --- Vector analysis
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Matrices --- Random matrices. --- Phase transformations (Statistical physics) --- Functions, Meromorphic. --- Riemann-Hilbert problems. --- Integral transforms. --- Transformations intégrales. --- Matrices aléatoires. --- Transitions de phases. --- Fonctions méromorphes. --- Riemann-Hilbert, Problèmes de. --- Norms. --- Normes.
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Boundary value problems. --- Hermitian structures. --- Eigenvalues. --- Random matrices. --- Problèmes aux limites --- Structures hermitiennes --- Valeurs propres --- Matrices aléatoires --- 51 <082.1> --- Mathematics--Series --- Problèmes aux limites --- Matrices aléatoires --- Ordered algebraic structures --- Boundary value problems --- Eigenvalues --- Hermitian structures --- Random matrices --- Matrices, Random --- Matrices --- Structures, Hermitian --- Complex manifolds --- Geometry, Differential --- Kählerian structures --- Boundary conditions (Differential equations) --- Differential equations --- Functions of complex variables --- Mathematical physics --- Initial value problems
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Theoretical physics is a cornerstone of modern physics and provides a foundation for all modern quantitative science. It aims to describe all natural phenomena using mathematical theories and models, and in consequence develops our understanding of the fundamental nature of the universe. This books offers an overview of major areas covering the recent developments in modern theoretical physics. Each chapter introduces a new key topic and develops the discussion in a self-contained manner. At the same time the selected topics have common themes running throughout the book, which connect the independent discussions. The main themes are renormalization group, fixed points, universality, and continuum limit, which open and conclude the work.The development of modern theoretical physics has required important concepts and novel mathematical tools, examples discussed in the book include path and field integrals, the notion of effective quantum or statistical field theories, gauge theories, and the mathematical structure at the basis of the interactions in fundamental particle physics, including quantization problems and anomalies, stochastic dynamical equations, and summation of perturbative series.
Mathematical physics --- Field theory (Physics) --- Quantum field theory --- Renormalization (Physics) --- Charge and mass renormalization --- Mass and charge renormalization --- Electric charge and distribution --- Mass (Physics) --- Physical measurements --- Relativistic quantum field theory --- Quantum theory --- Relativity (Physics) --- Classical field theory --- Continuum physics --- Physics --- Continuum mechanics --- Physical mathematics --- Mathematics --- Mathematical physics. --- Quantum field theory. --- Random matrices. --- Physique mathématique --- Champs, Théorie des (physique) --- Théorie quantique des champs --- Renormalisation (physique) --- Matrices aléatoires --- Physique mathématique --- Champs, Théorie des (physique) --- Théorie quantique des champs --- Matrices aléatoires
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Random matrices are widely and successfully used in physics for almost 60-70 years, beginning with the works of Dyson and Wigner. Although it is an old subject, it is constantly developing into new areas of physics and mathematics. It constitutes now a part of the general culture of a theoretical physicist. Mathematical methods inspired by random matrix theory become more powerful, sophisticated and enjoy rapidly growing applications in physics. Recent examples include the calculation of universal correlations in the mesoscopic system, new applications in disordered and quantum chaotic systems, in combinatorial and growth models, as well as the recent breakthrough, due to the matrix models, in two dimensional gravity and string theory and the non-abelian gauge theories. The book consists of the lectures of the leading specialists and covers rather systematically many of these topics. It can be useful to the specialists in various subjects using random matrices, from PhD students to confirmed scientists.
Random matrices --- Mathematical physics --- Matrices aléatoires --- Physique mathématique --- Congresses. --- Congrès --- Mathematical physics. --- Random matrices. --- Engineering & Applied Sciences --- Physics --- Physical Sciences & Mathematics --- Applied Physics --- Physics - General --- Matrices aléatoires --- Physique mathématique --- Congrès --- EPUB-LIV-FT LIVPHYSI SPRINGER-B --- Matrices, Random --- Physics. --- Probabilities. --- Elementary particles (Physics). --- Quantum field theory. --- Condensed matter. --- Statistical physics. --- Dynamical systems. --- Mathematical Methods in Physics. --- Statistical Physics, Dynamical Systems and Complexity. --- Probability Theory and Stochastic Processes. --- Condensed Matter Physics. --- Elementary Particles, Quantum Field Theory. --- Matrices --- Distribution (Probability theory. --- Quantum theory. --- Complex Systems. --- Statistical Physics and Dynamical Systems. --- Mathematical statistics --- Quantum dynamics --- Quantum mechanics --- Quantum physics --- Mechanics --- Thermodynamics --- Distribution functions --- Frequency distribution --- Characteristic functions --- Probabilities --- Physical mathematics --- Statistical methods --- Mathematics --- Elementary particles (Physics) --- High energy physics --- Nuclear particles --- Nucleons --- Nuclear physics --- Condensed materials --- Condensed media --- Condensed phase --- Materials, Condensed --- Media, Condensed --- Phase, Condensed --- Liquids --- Matter --- Solids --- Probability --- Statistical inference --- Combinations --- Chance --- Least squares --- Risk --- Dynamical systems --- Kinetics --- Mechanics, Analytic --- Force and energy --- Statics --- Relativistic quantum field theory --- Field theory (Physics) --- Quantum theory --- Relativity (Physics) --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics
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