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|a Gazeau, Jean-Pierre.
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|a Coherent states in quantum physics /
|c by Jean-Pierre Gazeau.
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|a Weinheim :
|b Wiley-VCH,
|c 2009.
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|a 1 online resource (xiv, 344 pages) :
|b illustrations
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|a "Originates from a series of advanced lectures on coherent states in physics, delivered in Strasbourg, Louvain-la-Neuve, Paris, Rio de Janeiro, Rabat, and Bialystok, over the period from 1997 to 2008"--Preface
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|a Includes bibliographical references and index.
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|a Print version record.
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|a This self-contained introduction discusses the evolution of the notion of coherent states, from the early works of Schrödinger to the most recent advances, including signal analysis. An integrated and modern approach to the utility of coherent states in m.
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|a Coherent States in Quantum Physics; Contents; Preface; Part One Coherent States; 1 Introduction; 1.1 The Motivations; 2 The Standard Coherent States: the Basics; 2.1 Schrödinger Definition; 2.2 Four Representations of Quantum States; 2.2.1 Position Representation; 2.2.2 Momentum Representation; 2.2.3 Number or Fock Representation; 2.2.4 A Little (Lie) Algebraic Observation; 2.2.5 Analytical or Fock-Bargmann Representation; 2.2.6 Operators in Fock-Bargmann Representation; 2.3 Schrödinger Coherent States; 2.3.1 Bergman Kernel as a Coherent State; 2.3.2 A First Fundamental Property
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|a 2.3.3 Schrödinger Coherent States in the Two Other Representations2.4 Glauber-Klauder-Sudarshan or Standard Coherent States; 2.5 Why the Adjective Coherent?; 3 The Standard Coherent States: the (Elementary) Mathematics; 3.1 Introduction; 3.2 Properties in the Hilbertian Framework; 3.2.1 A ``Continuity'' from the Classical Complex Plane to Quantum States; 3.2.2 ``Coherent'' Resolution of the Unity; 3.2.3 The Interplay Between the Circle (as a Set of Parameters) and the Plane (as a Euclidean Space); 3.2.4 Analytical Bridge; 3.2.5 Overcompleteness and Reproducing Properties
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|a 3.3 Coherent States in the Quantum Mechanical Context3.3.1 Symbols; 3.3.2 Lower Symbols; 3.3.3 Heisenberg Inequalities; 3.3.4 Time Evolution and Phase Space; 3.4 Properties in the Group-Theoretical Context; 3.4.1 The Vacuum as a Transported Probe ... ; 3.4.2 Under the Action of ... ; 3.4.3 ... the D-Function; 3.4.4 Symplectic Phase and the Weyl-Heisenberg Group; 3.4.5 Coherent States as Tools in Signal Analysis; 3.5 Quantum Distributions and Coherent States; 3.5.1 The Density Matrix and the Representation ``R''; 3.5.2 The Density Matrix and the Representation ``Q''
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|a 3.5.3 The Density Matrix and the Representation ``P''3.5.4 The Density Matrix and the Wigner( -Weyl-Ville) Distribution; 3.6 The Feynman Path Integral and Coherent States; 4 Coherent States in Quantum Information: an Example of Experimental Manipulation; 4.1 Quantum States for Information; 4.2 Optical Coherent States in Quantum Information; 4.3 Binary Coherent State Communication; 4.3.1 Binary Logic with Two Coherent States; 4.3.2 Uncertainties on POVMs; 4.3.3 The Quantum Error Probability or Helstrom Bound; 4.3.4 The Helstrom Bound in Binary Communication
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|a 4.3.5 Helstrom Bound for Coherent States4.3.6 Helstrom Bound with Imperfect Detection; 4.4 The Kennedy Receiver; 4.4.1 The Principle; 4.4.2 Kennedy Receiver Error; 4.5 The Sasaki-Hirota Receiver; 4.5.1 The Principle; 4.5.2 Sasaki-Hirota Receiver Error; 4.6 The Dolinar Receiver; 4.6.1 The Principle; 4.6.2 Photon Counting Distributions; 4.6.3 Decision Criterion of the Dolinar Receiver; 4.6.4 Optimal Control; 4.6.5 Dolinar Hypothesis Testing Procedure; 4.7 The Cook-Martin-Geremia Closed-Loop Experiment; 4.7.1 A Theoretical Preliminary; 4.7.2 Closed-Loop Experiment: the Apparatus
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|a ProQuest Ebook Central
|b Ebook Central Academic Complete
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|a Coherent states.
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|a Quantum theory.
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|a États cohérents.
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|a Théorie quantique.
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|a SCIENCE
|x Physics
|x General.
|2 bisacsh
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|a Coherent states
|2 fast
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|a Quantum theory
|2 fast
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|i has work:
|a Coherent states in quantum physics (Text)
|1 https://id.oclc.org/worldcat/entity/E39PCFQ3qkhFWtH36xbBBQW4bd
|4 https://id.oclc.org/worldcat/ontology/hasWork
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776 |
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|i Print version:
|a Gazeau, Jean-Pierre.
|t Coherent states in quantum physics.
|d Weinheim : Wiley-VCH ; Chichester : John Wiley [distributor], 2009
|z 9783527407095
|w (OCoLC)432406347
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|u https://ebookcentral.uam.elogim.com/lib/uam-ebooks/detail.action?docID=482010
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