Aharonov-Bohm Effect.- Aharonov-Casher Effect.- Algebraic Quantum Mechanics.- Angular Momentum.- Anyons.- Aspect Experiment.- Asymptotic Freedom.- Atomic Model.- Atomic Models, J.J. Thomson’s "Plum Pudding" Model.- Atomic Models, Nagaoka’s Saturnian Model.- Bell’s Theorem.- Berry’s Phase.- Black Body.- Black-Body Radiation.- Bohm Interpretation of Quantum Mechanics.- Bohmian Mechanics.- Bohm’s Approach to the EPR Paradox.- Bohr’s Atomic Model.- Bohr-Kramers-Slater Theory.- Born Rule and its Interpretation.- Bose-Einstein Condensation.- Bose-Einstein Statistics.- Bremsstrahlung.- Brownian Motion.- Bub-Clifton Theorem.- Casimir Effect.- Cathode Rays.- Causal Inference and EPR.- Clauser-Horne-Shimony-Holt (CHSH) - Theorem.- Cluster States.- Coherent States.- Color Charge Degree of Freedom in Particle Physics.- Complementarity Principle.- Complex-Conjugate Number.- Compton Experiment (or Compton Effect).- Consistent Histories.- Copenhagen Interpretation.- Correlations in Quantum Mechanics.- Correspondence Principle.- Counterfactuals in Quantum Mechanics.- Covariance.- CPT Theorem.- Creation and Annihilation Operators.- Creation and Detection of Entanglement.- Davisson-Germer Experiment.- De Broglie Wavelength (? = h/p).- Decay.- Decoherence.- Degeneracy.- Delayed-Choice Experiments.- Density Matrix.- Density Operator.- Diffeomorphism Invariance.- Dirac Equation.- Dirac Notation.- Double-Slit Experiment (or Two-Slit Experiment).- Effect.- Ehrenfest Theorems.- Eigenstates, Eigenvalues.- Einstein Locality.- Electron Interferometry.- Electrons.- Ensembles in Quantum Mechanics.- Entanglement.- Entanglement Purification and Distillation.- Entropy of Entanglement.- EPR-Problem (Einstein-Podolsky-Rosen Problem).- Errors and Paradoxes in Quantum Mechanics.- Exclusion Principle (or Pauli Exclusion Principle).- Experimental Observation of Decoherence.- Fermi-Dirac Statistics.- Feynman Diagrams.- Fine-Structure Constant.- Franck-Hertz Experiment.- Functional Integration; Path Integrals.- Gauge Symmetry.- Generalizations of Quantum Statistics.- GHZ (Greenberger-Horne-Zeilinger) Theorem and GHZ States.- Gleason’s Theorem.- Grover’s Algorithm.- GRW Theory (Ghirardi, Rimini, Weber Model of Quantum Mechanics).- Hamiltonian Operator.- Hardy Paradox.- Heisenberg Microscope.- Heisenberg Picture.- Heisenberg Uncertainty Relation (Indeterminacy Relations).- Hermitian Operator.- Hidden Variables.- Hidden-Variables Models of Quantum Mechanics (Noncontextual and Contextual).- Hilbert Space.- Holism in Quantum Mechanics.- Identity of Quanta.- Identity Operator.- Ignorance Interpretation of Quantum Mechanics.- Indeterminacy Relations.- Indeterminism and Determinism in Quantum Mechanics.- Indistinguishability.- Interaction-Free Measurements (Elitzur-Vaidman, EV IFM).- Interpretations of Quantum Mechanics.- Invariance.- Ithaca Interpretation of Quantum Mechanics.- jj-Coupling.- Kaluza-Klein Theory.- Kochen-Specker Theorem.- Landés g-factor and g-formula.- Large-Angle Scattering.- Light Quantum.- Locality.- Loopholes in Experiments.- Lüders Rule.- Mach-Zehnder Interferometer.- Magnetic Resonance.- Many Worlds Interpretation of Quantum Mechanics.- Matrix Mechanics.- Matter Waves.- Measurement Problem.- Measurement Theory.- Mesoscopic Quantum Phenomena.- Metaphysics of Quantum Mechanics.- Mixed State.- Mixing and Oscillations of Particles.- Modal Interpretations of Quantum Mechanics.- Neutron Interferometry.- No-Cloning Theorem.- Nonlocality.- Nuclear Fission.- Nuclear Models.- Objectification.- Objective Quantum Probabilities.- Observable.- One- and Two-Photon Interference.- Operational Quantum Mechanics, Quantum Axiomatics and Quantum Structures.- Operator.- Orthodox Interpretation of Quantum Mechanics.- Orthonormal Basis.- Parity.- Particle Physics.- Particle Tracks.- Parton Model.- Paschen-Back Effect.- Pauli Exclusion Principle.- Pauli Spin Matrices.- Photoelectric Effect.- Photon.- Pilot Waves.- Planck’s Constant h.- POVM (Positive Operator Valu
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Daniel Greenberger, Professor of Quantum Physics and Theoretical Physics, City University of New York Klaus Hentschel, Historian of Science, double-major in physics and philosophy, PhD and "Habilitation" in History of Science Friedel Weinert, Senior Lecturer in Philosophy, PhD in Philosophy of Science, BSc in Physics
With contributions by many of today's leading quantum physicists, philosophers and historians, including three Nobel laureates, this comprehensive A to Z of quantum physics provides a lucid understanding of the key concepts of quantum theory and experiment. It covers technical and interpretational aspects alike, and includes both traditional topics and newer areas such as quantum information and its relatives. The central concepts that have shaped contemporary understanding of the quantum world are clearly defined, with illustrations where helpful, and discussed at a level suitable for undergraduate and graduate students of physics, history of science, and philosophy of physics. All articles share three main aims: (1) to provide a clear definition and understanding of the term concerned; (2) where possible, to trace the historical origins of the concept; and (3) to provide a small but optimal selection of references to the most relevant literature, including pertinent historical studies. Also discussed are the often contentious philosophical implications derived from quantum theory and its associated experimental findings.
This compendium will be an indispensable resource for all those seeking concise up-to-date information about the many facets of quantum physics.
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