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Nonlinear Adiabatic Evolution of Quantum Systems

This book systematically introduces the nonlinear adiabatic evolution theory of quantum many-body systems. The nonlinearity stems from a;

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Approximability of Optimization Problems through Adiabatic Quantum Computation

The adiabatic quantum computation (AQC) is based on the adiabatic theorem to approximate solutions of the Schroedinger equation. The design;

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Part I

physics. In his annotation to the first part, N. Balazs clearly points out Wigner's role in early quantum chemistry and applied statistical;

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Advanced Particle Physics Volume I

quantum field theory. It presents the most pertinent information on group theory, proves Noether's theorem, and determines the major motion;

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Advanced Particle Physics Volume I

quantum field theory. It presents the most pertinent information on group theory, proves Noether's theorem, and determines the major motion;

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Fundamentals of Quantum Computing

in simple ways so the reader can try them either on IBM Q or Microsoft QDK. The book also includes a chapter on adiabatic quantum computing and;

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Fundamentals of Quantum Computing

in simple ways so the reader can try them either on IBM Q or Microsoft QDK. The book also includes a chapter on adiabatic quantum computing and;

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Symmetry and Quantum Mechanics

introduction to the subject. Part I focuses on spin, and covers such topics as Lie groups and algebras, while part II offers an account of position and;

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Bell's Theorem, Quantum Theory and Conceptions of the Universe

meetings have been recently held on the interpretation of quantum theory and the implications of Bell's Theorem. Generally these meetings have been;

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Lectures On Quantum Theory

This book is based on material taught to final-year physics undergraduates as part of the theoretical physics option at Imperial College;

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Lectures On Quantum Theory

This book is based on material taught to final-year physics undergraduates as part of the theoretical physics option at Imperial College;

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Measure and Integration

the book as a whole is suitable for a full-year course. Part I treats the theory of measure and integration over abstract measure spaces;

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Foundations of Quantum Mechanics

Quantum mechanics is an extraordinarily successful scientific theory. But more than 100 years after it was first introduced, the;

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Quantum Information Theory

axiomatic approach to quantum channels, the definition of the diamond norm and its interpretation, and a proof of the Choi-Kraus theorem. Discussion;

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Development of Quantum Theory from Physical Principles

of quantum theory and its formalism based on the Uncertainty Principle and the Invariance Principle. The treatment demonstrates that it is possible;

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Advanced Calculus and its Applications in Variational Quantum Mechanics and Relativity Theory

The first part of this book reviews some key topics on multi-variable advanced calculus. The approach presented includes detailed and;

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Analysis On Fock Spaces And Mathematical Theory Of Quantum Fields

half of the book, Part I, is devoted to detailed descriptions of analysis on abstract Fock spaces (full Fock space, boson Fock space, fermion;

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Quantum Theory: A Wide Spectrum

This graduate-level textbook on quantum theory covers important recent developments and most aspects of the theory with detailed;

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Topics in Operator Semigroups

This monograph is concerned with the interplay between the theory of operator semigroups and spectral theory. The basics on operator;

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A Mathematical Companion to Quantum Mechanics

on the essential spectrum and some of its applications, the Rayleigh-Ritz method, one-dimensional quantum mechanics, Ruelle's theorem;

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Mathematical Concepts of Quantum Mechanics

theory, path integrals, the theory of resonances, adiabatic theory, geometrical phases, Aharonov-Bohm effect, density functional theory, open;

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Introduction To Modern Quantum Optics

into three parts. Part I introduces the elementary theory of the interaction between atoms and light. Part II provides a concentrated;

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Advanced Quantum Mechanics Upon Theorems

Rather than the ordinary axiomatic approach to establish advanced quantum mechanics and badic quantum field theory upon postulates;

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Wigner-Type Theorems for Hilbert Grassmannians

Wigner's theorem is a fundamental part of the mathematical formulation of quantum mechanics. The theorem characterizes unitary and anti;

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Lectures on Quantum Mechanics

on the subject, including alternatives to the Copenhagen interpretation, Bloch waves and band structure, the Wigner-Eckart theorem, magic;

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Einde inhoud

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