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Quantum mechanics. Quantumfield theory --- Mathematical physics --- Open systems (Physics) --- Quantum theory --- Feynman integrals --- Quantum dynamics --- Quantum mechanics --- Quantum physics --- Physics --- Mechanics --- Thermodynamics --- Systems, Open (Physics) --- Irreversible processes --- Statistical mechanics --- Statistical physics --- Feynman diagrams --- Multiple integrals
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Collects papers from talks given at QMath11 - Mathematical Results in Quantum Physics, which was held in Hradec Kralove, September 2010.
Quantum theory --- Mathematical physics --- Quantum dynamics --- Quantum mechanics --- Quantum physics --- Physics --- Mechanics --- Thermodynamics --- Mathematics
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The International Congress on Mathematical Physics is the flagship conference in this exciting field. Convening every three years, it gives a survey on the progress achieved in all branches of mathematical physics. It also provides a superb platform to discuss challenges and new ideas. The present volume collects material from the XVIth ICMP which was held in Prague, August 2009, and features most of the plenary lectures and invited lectures in topical sessions as well as information on other parts of the congress program. This volume provides a broad coverage of the field of mathematical phys
Mathematical physics --- Conferentie --- Mathematical physics - Congresses
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This monograph explains the theory of quantum waveguides, that is, dynamics of quantum particles confined to regions in the form of tubes, layers, networks, etc. The focus is on relations between the confinement geometry on the one hand and the spectral and scattering properties of the corresponding quantum Hamiltonians on the other. Perturbations of such operators, in particular, by external fields are also considered. The volume provides a unique summary of twenty five years of research activity in this area and indicates ways in which the theory can develop further. The book is fairly self-contained. While it requires some broader mathematical physics background, all the basic concepts are properly explained and proofs of most theorems are given in detail, so there is no need for additional sources. Without a parallel in the literature, the monograph by Exner and Kovarik guides the reader through this new and exciting field.
Physics. --- Mathematical Methods in Physics. --- Ordinary Differential Equations. --- Quantum Physics. --- Theoretical, Mathematical and Computational Physics. --- Operator Theory. --- Operator theory. --- Differential Equations. --- Quantum theory. --- Mathematical physics. --- Physique --- Théorie des opérateurs --- Théorie quantique --- Physique mathématique --- Physics --- Physical Sciences & Mathematics --- Physics - General --- Quantum theory --- Wave mechanics. --- Wave guides. --- Mathematical models. --- Waveguides --- Quantum dynamics --- Quantum mechanics --- Quantum physics --- Differential equations. --- Quantum physics. --- Electric conductors --- Electric waves --- Electromagnetic waves --- Gyrators --- Microwave transmission lines --- Radio --- Transducers --- Electrodynamics --- Matrix mechanics --- Mechanics --- Molecular dynamics --- Quantum statistics --- Waves --- Thermodynamics --- Equipment and supplies --- 517.91 Differential equations --- Differential equations --- Physical mathematics --- Functional analysis --- Mathematics --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics
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Quantum theory --- Congresses --- Dynamics --- Schrödinger operator --- 530.145 <063> --- 530.145 <063> Quantum theory--Congressen --- Quantum theory--Congressen --- Operator, Schrödinger --- Differential operators --- Schrödinger equation
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Quantum theory --- Congresses --- Dynamics --- Congresses
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The second edition of this course-tested book provides a detailed and in-depth discussion of the foundations of quantum theory as well as its applications to various systems. The exposition is self-contained; in the first part the reader finds the mathematical background in chapters about functional analysis, operators on Hilbert spaces and their spectral theory, as well as operator sets and algebras. This material is used in the second part to a systematic explanation of the foundations, in particular, states and observables, properties of canonical variables, time evolution, symmetries and various axiomatic approaches. In the third part, specific physical systems and situations are discussed. Two chapters analyze Schrödinger operators and scattering, two others added in the second edition are devoted to new important topics, quantum waveguides and quantum graphs. Some praise for the previous edition: "I really enjoyed reading this work. It is very well written, by three real experts in the field. It stands quite alone...." John R. Taylor, Professor of Physics and Presidential Teaching Scholar, University of Colorado at Boulder.
Hilbert space. --- Mathematical physics. --- Quantum theory. --- Quantum dynamics --- Quantum mechanics --- Quantum physics --- Physics --- Mechanics --- Thermodynamics --- Physical mathematics --- Banach spaces --- Hyperspace --- Inner product spaces --- Mathematics --- Functional analysis. --- Operator theory. --- Elementary Particles, Quantum Field Theory. --- Quantum Physics. --- Theoretical, Mathematical and Computational Physics. --- Functional Analysis. --- Operator Theory. --- Functional analysis --- Functional calculus --- Calculus of variations --- Functional equations --- Integral equations --- Elementary particles (Physics). --- Quantum field theory. --- Quantum physics. --- Relativistic quantum field theory --- Field theory (Physics) --- Quantum theory --- Relativity (Physics) --- Elementary particles (Physics) --- High energy physics --- Nuclear particles --- Nucleons --- Nuclear physics
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