Information Complexity and Control in Quantum Physics

A. Blaquiere

ISBN 10: 3211819924 / ISBN 13: 9783211819920

Published by Springer Vienna Aug 1987, 1987

About this Item

This item is printed on demand - it takes 3-4 days longer - Neuware -Contents: S. Diner: Introduction. From Quantum Physics to Quantum Technology.- Quantum Information, Probability and Symmetry: L.B. Levin: Information Theory for Quantum Systems. F. Fer: Thermodynamical and Informational Entropies in Quantum Mechanics. I.D. Ivanovic: Optimal State Determination: a Conjecture. D. Aerts: The Origin of the Non-classical Character of the Quantum Probability Model. L. Accardi: On the Universality of the Einstein-Podolsky-Rosen Phenomenon. G. Lochak: The Symmetry between Electricity and Magnetism and the Wave Equation of a Spin 1/2 Magnetic Monopole.- Stochastic Control and Quantum Mechanics: A. Blaqui¿: Note on Closed-Loop Controlled Random Processes in Quantum Mechanics. A. Blaqui¿, A. Marzollo: An Alternative Approach to Wave Mechanics of a Particle at the Non-relavistic Approximation. J.C. Zambrini: Schr¿dinger's Stochastic Variational Dynamics.- Quantum Stochastic Processes: S. Albeverio: An Introduction to Non Standard Analysis and Applications to Quantum Theory. G.M. Prosperi: Quantum Theory of Continuous Observations. Some Significant Examples. W. Stulpe: Conditional Expectations and Stochastic Processes in Quantum Probability. A. Peres: Continuous Monitoring of Quantum Systems. M. Courbago: On the Description of Quantum Dissipative Processes.- F. Dittrich, R. Graham: Quantization of the Kicked Rotator with Dissipation.- Quantum Mechanical Control Systems: A. J. van der Schaft: Hamiltonian and Quantum Mechanical Control Systems. A. Alaoui: Quantum Statistics for Systems Interacting with a Coherent Electromagnetic Field. V. Belavkin: Non-Demolition Measurement and Control in Quantum Dynamical Systems. J.M. Clark, T.J. Tarn: Quantum Non-Demolition Filtering. A.G. Butkovskiy, Y.T. Pustil'nykova: The Method of Seeking Finite Control for Quantum Mechanical Processes. 372 pp. Englisch.

Seller Inventory # 9783211819920

Bibliographic Details

• Title: Information Complexity and Control in Quantum Physics
• Publisher: Springer Vienna Aug 1987
• Publication Date: 1987
• Language: English
• ISBN 10: 3211819924
• ISBN 13: 9783211819920
• Binding: Taschenbuch
• Condition: Neu
• Dimensions: 244W x 170H x 21D millimeters 244 millimeters width by 170 millimeters height by 21 millimeters depth
• Weight: 641 grams

About this title

Synopsis

S. Introduction. From Quantum Physics to Quantum Technology.- Quantum Information, Probability and Symmetry : L.B. Information Theory for Quantum Systems. F. Thermodynamical and Informational Entropies in Quantum Mechanics. I.D. Optimal State a Conjecture. D. The Origin of the Non-classical Character of the Quantum Probability Model. L. On the Universality of the Einstein-Podolsky-Rosen Phenomenon. G. The Symmetry between Electricity and Magnetism and the Wave Equation of a Spin 1/2 Magnetic Monopole.- Stochastic Control and Quantum Mechanics : A. Blaquiè Note on Closed-Loop Controlled Random Processes in Quantum Mechanics. A. Blaquière, A. An Alternative Approach to Wave Mechanics of a Particle at the Non-relavistic Approximation. J.C. Schrödinger's Stochastic Variational Dynamics.- Quantum Stochastic Processes : S. An Introduction to Non Standard Analysis and Applications to Quantum Theory. G.M. Quantum Theory of Continuous Observations. Some Significant Examples. W. Conditional Expectations and Stochastic Processes in Quantum Probability. A. Continuous Monitoring of Quantum Systems. M. On the Description of Quantum Dissipative Processes.- F. Dittrich, R. Quantization of the Kicked Rotator with Dissipation.- Quantum Mechanical Control Systems : A. J. van der Hamiltonian and Quantum Mechanical Control Systems. A. Quantum Statistics for Systems Interacting with a Coherent Electromagnetic Field. V. Non-Demolition Measurement and Control in Quantum Dynamical Systems. J.M. Clark, T.J. Quantum Non-Demolition Filtering. A.G. Butkovskiy, Y.T. Pustil' The Method of Seeking Finite Control for Quantum Mechanical Processes.