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Mathematical physics --- Mathematics --- Mathematische fysica. --- Physique mathématique --- Periodicals. --- Périodiques --- #TS:WBIB --- Periodicals --- Mathematical Sciences --- Physics --- Mathematical Physics --- Applied Physics --- General and Others
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Quantum field theory is an area of wide and growing interest to students and researchers of both mathematics and physics. This text is an introduction to the subject which uses mathematical theory of operator algebras to present the theory.
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"Quantum theory is one of the most important intellectual developments in the early twentieth century. The confluence of mathematics and quantum physics emerged arguably from Von Neumann's seminal work on the spectral theory of linear operators. This volume arose from a two-month workshop held at the Institute for Mathematical Sciences at the National University of Singapore in July-September 2008 on mathematical physics, focusing specifically on operator algebras in quantum theory. This volume is essentially written for graduate students and young researchers so that they can acquire a gentle introduction to the application of operator algebras to quantum information sciences, chaotic and many-body problems. Several lecture notes delivered during the workshop by experts in the field were specially commissioned for this volume"--P. [4] of cover.
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This invaluable book presents reviews of some recent topics in the theory of Schrödinger operators. It includes a short introduction to the subject, a survey of the theory of the Schrödinger equation when the potential depends on the time periodically, an introduction to the so-called FBI transformation (also known as coherent state expansion)with application to the semi-classical limit of the S-matrix, an overview of inverse spectral and scattering problems, and a study of the ground state of the Pauli-Fierz model with the use of thefunctional integral. The material is accessible to graduate studen
Schrödinger operator. --- Quantum theory. --- Quantum dynamics --- Quantum mechanics --- Quantum physics --- Physics --- Mechanics --- Thermodynamics --- Operator, Schrödinger --- Differential operators --- Quantum theory --- Schrödinger equation
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Operator theory --- Analytical spaces --- Algebraic geometry --- 517.98 --- Functional analysis and operator theory --- 517.98 Functional analysis and operator theory --- Operator algebras --- Congresses
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Mathematical physics --- Quantum groups --- Quantum field theory --- Solid state physics --- -Statistical physics --- -Congresses --- Congresses --- Mathematical physics - Congresses --- Quantum groups - Congresses --- Quantum field theory - Congresses --- Solid state physics - - Congresses --- Statistical physics - - Congresses --- -Mathematical physics
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