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The Quantum Phase Operator

theory. The quantum phase operator was even more problematic with the invention of the maser and laser in the 1950s and 1960s. This problem;

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The Quantum Phase Operator

theory. The quantum phase operator was even more problematic with the invention of the maser and laser in the 1950s and 1960s. This problem;

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Mathematical Aspects Of Weyl Quantization And Phase

laser model for one mode, fully quantum, in the thermodynamic limit; analysis of quantum phase theories based on the Toeplitz operator, the;

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Operator Algebras and Quantum Statistical Mechanics

For almost two decades, this has been the classical textbook on applications of operator algebra theory to quantum statistical physics;

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Nonequilibrium Quantum Transport Physics In Nanosystems

of the physics of resonant tunneling devices is given. Operator Hilbert-space methods and quantum tomography are discussed. Discrete phase-space;

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Classical and Quantum Dynamics

chapters on quantum electrodynamics, in particular, Schwinger's proper time method and the treatment of classical and quantum mechanics with Lie;

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Problems And Solutions In Quantum Computing And Quantum Information (3rd Edition)

Quantum computing and quantum information are two of the fastest growing and most exciting research fields in physics. Entanglement;

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Quantum Phase Transitions

Describing the physical properties of quantum materials near critical points with long-range many-body quantum entanglement, this book;

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Advances in Quantum Mechanics

This volume collects recent contributions on the contemporary trends in the mathematics of quantum mechanics, and more specifically;

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Quantum Spin Systems on Infinite Lattices

degrees of freedom - and quantum spin systems in particular - using the operator algebraic approach. Here, the observables are modeled using;

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Mathematical Horizons For Quantum Physics

quantum physics emerged arguably from Von Neumann's seminal work on the spectral theory of linear operators. This volume arose from a two-month;

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Operator Algebras in Dynamical Systems

This book is concerned with the theory of unbounded derivations in C*-algebras, a subject whose study was motivated by questions in quantum;

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Operator Algebras in Dynamical Systems

This book is concerned with the theory of unbounded derivations in C*-algebras, a subject whose study was motivated by questions in quantum;

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Spectral Theory Of Block Operator Matrices And Applications

This book presents a wide panorama of methods to investigate the spectral properties of block operator matrices. Particular emphasis;

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Quantum Scaling in Many-Body Systems

theory. This book, now in its second edition, approaches the problem of quantum phase transitions from a new and unifying perspective. Topics;

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Equilibrium and Nonequilibrium Aspects of Phase Transitions in Quantum Physics

paradigmatic Kibble-Zurek mechanism of defect formation. This book reports on the existence of a quantum phase transition in a system comprising just a;

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Quantum Criticality In Condensed Matter

transitions and quantum critical phenomena. The articles reflect the contents of the lectures given for school participants and cover various aspects;

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Engineering Quantum Mechanics

non-Markovian relaxation using the quantum statistical reduced-density operator formalism. Example programs based on Fortran 77 are provided;

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Mathematical Quantization

quantum realm, giving rise to C*- and von Neumann algebras. In the first half of the book, the author quickly builds the operator algebra;

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C*-Algebras and Operator Theory

This book constitutes a first- or second-year graduate course in operator theory. It is a field that has great importance for other areas;

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Quantum Methods In Social Science

Consisting of three parts, the first part deals with the application of quantum operator methods to financial transactions and population;

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Operator Techniques in Atomic Spectroscopy

In the 1920s, when quantum mechanics was in its infancy, chemists and solid state physicists had little choice but to manipulate unwieldy;

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Understanding Density Matrices

evolution of states of quantum many-particle systems by means of the possible modifications of the density operator are considered.;

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Quantum Field Theory And Its Macroscopic Manifestations

characterizing those systems are dynamically generated out of the microscopic scale of fluctuating quantum components; how quantum particles coexist and;

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Quantum Mechanics In Phase Space

Moyal, has only emerged in the last quarter-century: it furnishes a third, alternative, formulation of quantum mechanics, independent of the;

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Quantum Phase Transitions In Transver

The transverse field Ising and XY models (the simplest quantum spin models) provide the organising principle for the rich variety;

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Conceptual Basis Of Quantum Mechanics

principles of quantum mechanics and the clarification of its terminology: What exactly is a Hilbert space? What is a hermitean operator? A tensor;

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