Information Complexity and Control in Quantum Physics

<B>Contents:</B> S. Diner: Introduction. From Quantum Physics to Quantum Technology.- <B>Quantum Information, Probability and </B> <B>Symmetry</B>: 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.- <B>Stochastic Control and Quantum Mechanics</B>: A. Blaquière: Note on Closed-Loop Controlled Random Processes in Quantum Mechanics. A. Blaquière, A. Marzollo: An Alternative Approach to Wave Mechanics of a Particle at the Non-relavistic Approximation. J.C. Zambrini: Schrödinger's Stochastic Variational Dynamics.- <B>Quantum Stochastic </B> <B>Processes</B>: 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.- <B>Quantum Mechanical Control Systems</B>: 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.