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Condensed matter systems where interactions are strong are inherently difficult to analyze theoretically. The situation is particularly interesting in low-dimensional systems, where quantum fluctuations play a crucial role. Here, the development of non-perturbative methods and the study of integrable field theory have facilitated the understanding of the behavior of many quasi one- and two-dimensional strongly correlated systems. In view of the same rapid development that has taken place for both experimental and numerical techniques, as well as the emergence of novel testing-grounds such as cold atoms or graphene, the current understanding of strongly correlated condensed matter systems differs quite considerably from standard textbook presentations.   The present volume of lecture notes aims to fill this gap in the literature by providing a collection of authoritative tutorial reviews, covering such topics as quantum phase transitions of antiferromagnets and cuprate-based high-temperature superconductors, electronic liquid crystal phases, graphene physics, dynamical mean field theory applied to strongly correlated systems, transport through quantum dots, quantum information perspectives on many-body physics, frustrated magnetism, statistical mechanics of classical and quantum computational complexity, and integrable methods in statistical field theory.   As both graduate-level text and authoritative reference on this topic, this book will benefit newcomers and more experienced researchers in this field alike.

Condensed matter --- Particles (Nuclear physics) --- Physics --- Physical Sciences & Mathematics --- Electricity & Magnetism --- Atomic Physics --- Condensed matter. --- Elementary particles (Physics) --- High energy physics --- Nuclear particles --- Nucleons --- Condensed materials --- Condensed media --- Condensed phase --- Materials, Condensed --- Media, Condensed --- Phase, Condensed --- Physics. --- Superconductivity. --- Superconductors. --- Phase transitions (Statistical physics). --- Magnetism. --- Magnetic materials. --- Quantum computers. --- Spintronics. --- Statistical physics. --- Dynamical systems. --- Strongly Correlated Systems, Superconductivity. --- Statistical Physics, Dynamical Systems and Complexity. --- Magnetism, Magnetic Materials. --- Quantum Information Technology, Spintronics. --- Phase Transitions and Multiphase Systems. --- Nuclear physics --- Liquids --- Matter --- Solids --- Complex Systems. --- Statistical Physics and Dynamical Systems. --- Mathematical statistics --- Mathematical physics --- Electricity --- Magnetics --- Statistical methods --- Phase changes (Statistical physics) --- Phase transitions (Statistical physics) --- Phase rule and equilibrium --- Statistical physics --- Fluxtronics --- Magnetoelectronics --- Spin electronics --- Spinelectronics --- Microelectronics --- Nanotechnology --- Computers --- Materials --- Dynamical systems --- Kinetics --- Mathematics --- Mechanics, Analytic --- Force and energy --- Mechanics --- Statics --- Superconducting materials --- Superconductive devices --- Cryoelectronics --- Electronics --- Solid state electronics --- Electric conductivity --- Critical currents --- Superfluidity

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This work sets out the mathematical methods and tools everpresent in engineering physics and science: response functions, Kramer-Kronig relations, Green's functions, saddle point method…

Physical instruments. --- Mathematical instruments. --- Instruments, Mathematical --- Scientific apparatus and instruments --- Instruments, Physical --- Physics --- Apparatus and instruments --- Instruments

Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Condensed matter systems where interactions are strong are inherently difficult to analyze theoretically. The situation is particularly interesting in low-dimensional systems, where quantum fluctuations play a crucial role. Here, the development of non-perturbative methods and the study of integrable field theory have facilitated the understanding of the behavior of many quasi one- and two-dimensional strongly correlated systems. In view of the same rapid development that has taken place for both experimental and numerical techniques, as well as the emergence of novel testing-grounds such as cold atoms or graphene, the current understanding of strongly correlated condensed matter systems differs quite considerably from standard textbook presentations.   The present volume of lecture notes aims to fill this gap in the literature by providing a collection of authoritative tutorial reviews, covering such topics as quantum phase transitions of antiferromagnets and cuprate-based high-temperature superconductors, electronic liquid crystal phases, graphene physics, dynamical mean field theory applied to strongly correlated systems, transport through quantum dots, quantum information perspectives on many-body physics, frustrated magnetism, statistical mechanics of classical and quantum computational complexity, and integrable methods in statistical field theory.   As both graduate-level text and authoritative reference on this topic, this book will benefit newcomers and more experienced researchers in this field alike.

Statistical physics --- Electromagnetism. Ferromagnetism --- Spectrometric and optical chemical analysis --- electron spin resonance spectre --- theoretische fysica --- informatietechnologie --- magnetisme