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007			cr cnu|||unuuu
008			170516s2017 sz a ob 001 0 eng d
020			_a3319552015 _q(electronic bk.)
020			_a9783319552019 _q(electronic bk.)
020			_z331955199X
020			_z9783319551999 _q(print)
040			_aN$T _cN$T _dGW5XE _dEBLCP _dYDX _dN$T _dOCLCF _dUAB _dESU _dAZU _dUPM _dIOG _dCOO _dMERER _dOCLCQ _dU3W _dES-MaUEC _bspa
050		4	_aQC174.12 _bN873 2017 EB
100	1		_aNurdin, Hendra I., _eautor
245	1	0	_aLinear dynamical quantum systems : _banalysis, synthesis, and control _cHendra I Nurdin, Naoki Yamamoto.
264		1	_aCham, Switzerland _bSpringer _c2017.
300			_a1 recurso en línea (xv, 262 páginas) _bilustraciones
336			_aTexto _btxt _2rdacontent
337			_aelectrónico _bc _2rdamedia
338			_arecurso electrónico _bcr _2rdacarrier
347			_atext file _bPDF
490	0		_aCommunications and control engineering
500			_aSpringerLink _bSpringer Engineering eBooks 2017 English+International
504			_aIncluye referencias bibliográficas e índice
505	0		_aPreface; Contents; Notation; 1 Introduction; 1.1 Quantum Feedback Control: A Brief History; 1.2 Classical Linear Systems and Control Theory; 1.2.1 Classical Linear Systems; 1.2.2 Linear Systems and Control Theory; 1.2.3 Toward Systems and Control Theory for Linear Quantum Systems; 1.3 Closed Linear Quantum Systems; 1.4 Open Quantum Systems, the Markov #x83;; 1.4.1 Open Quantum Systems; 1.4.2 Illustration of the Markov Approximation and Markov Open Quantum System Dynamics; 1.5 Linear Dynamical Quantum Systems: Description and Physical Examples; 1.5.1 Optical Cavities.
505	8		_a1.5.2 Non-degenerate Optical Parametric Amplifiers1.5.3 Degenerate Parametric Amplifiers/Optical Parametric Oscillators; 1.5.4 Opto-mechanical Systems; 1.5.5 Large Atomic Ensemble; References; 2 Mathematical Modeling of Linear Dynamical Quantum Systems; 2.1 Quantum Stochastic Calculus; 2.1.1 The Boson Fock Space, Exponential Vectors, and Fundamental Processes on the Fock Space; 2.1.2 Adapted Processes and Quantum Stochastic Integrals; 2.1.3 The Quantum Itō Table in Vacuum and the Quantum Itō Rule; 2.1.4 The Hudson -- Parthasarathy Quantum Stochastic Differential Equation.
505	8		_a2.2 Linear Dynamical Quantum Systems: Joint Unitary Evolution of Oscillators and Boson Fields2.3 Equations of Motion: Real Quadrature Form and Complex Mode Form; 2.3.1 Real Quadrature Form; 2.3.2 Complex Mode Form; 2.3.3 Transfer Function of Linear Dynamical Quantum Systems; 2.4 Inclusion of Idealized Static Transformations on Bosonic Fields #x83;; 2.4.1 Completely Passive Linear Dynamical Quantum Systems; 2.5 Physical Realizability Conditions and Parameterizations #x83;; 2.5.1 Physical Realizability Conditions for Linear QSDEs; 2.5.2 Parameterization of Linear Dynamical Quantum Systems.
505	8		_a2.5.3 Linear Dynamical Quantum Systems with Less Outputs Than Inputs2.6 Stability of Linear Quantum Systems; 2.7 Gaussian States; 2.7.1 Gaussian State of a Collection of Single-Mode Oscillators; 2.7.2 Gaussian States of the Field and Their Fock Space Representation; 2.7.3 Coherent States; 2.7.4 Coherent States of a Single-Mode Oscillator; 2.7.5 Coherent States of a Bosonic Field; References; 3 Realization Theory for Linear Dynamical Quantum Systems; 3.1 Architecture for Strict Realization; 3.1.1 The Concatenation and Series Product and Reducible Quantum Networks; 3.1.2 Main Synthesis Theorem.
505	8		_a3.1.3 Systematic Synthesis of Linear Quantum Systems3.1.4 Illustrative Synthesis Example; 3.2 Architecture for Strict Realization Using Quantum Feedback Networks; 3.2.1 The Model Matrix and Concatenation of Model Matrices; 3.2.2 Edges, Elimination of Edges, and Reduced Markov Models; 3.2.3 Main Synthesis Results; 3.2.4 Synthesis of Completely Passive Systems; 3.3 Transfer Function Realization; 3.3.1 Pure Cascade Realization of the Transfer Function of Linear Quantum Systems; 3.3.2 Conditions for Realizability by a Pure Cascade Connection.
520	3		_aThis monograph provides an in-depth treatment of the class of linear-dynamical quantum systems. The monograph presents a detailed account of the mathematical modeling of these systems using linear algebra and quantum stochastic calculus as the main tools for a treatment that emphasizes a system-theoretic point of view and the control-theoretic formulations of quantum versions of familiar problems from the classical (non-quantum) setting, including estimation and filtering, realization theory, and feedback control. Both measurement-based feedback control (i.e., feedback control by a classical system involving a continuous-time measurement process) and coherent feedback control (i.e., feedback control by another quantum system without the intervention of any measurements in the feedback loop) are treated. Researchers and graduates studying systems and control theory, quantum probability and stochastics or stochastic control whether from backgrounds in mechanical or electrical engineering or applied mathematics will find this book to be a valuable treatment of the control of an important class of quantum systems. The material presented here will also interest physicists working in optics, quantum optics, quantum information theory and other quantum-physical disciplines.
650		7	_aSistemas lineales _2embne _0(OCoLC)fst00999098 _0 _9157266
700	1		_aYamamoto, Naoki, _eautor
856	4	0	_uhttps://go.openathens.net/redirector/universidadeuropea.es?url=http://link.springer.com/10.1007/978-3-319-55201-9 _zAcceso a este recurso digital (usuarios Universidad Europea de Madrid)
988			_aEBOOK, asignarmaterias, EBSPRINGER_2017D
998			_b02/2018 _dz _e- _zSI
999			_c95992 _d95992 _x1