Quantum probability and infinite dimensional analysis : from foundations to applications / / editors, Michael Schurmann, Uwe Franz

• Pubblicazione: Singapore ; ; Hackensack, NJ, : World Scientific, c2005
• Edizione: 1st ed.
• Descrizione fisica: 1 online resource (547 p.)
• Disciplina: 530.12
• Soggetto topico: Probabilities; Quantum theory; Dimensional analysis; Probabilites; Theorie quantique; Analyse dimensionnelle
• Soggetto non controllato: Quantum probability; Infinite dimensional analysis
• Altri autori: SchurmannMichael <1955-> FranzUwe
• Note generali: "Krupp-Kolleg Greifswald, Germany, 22-28 June 2003."; Papers collected from a school, three workshops and an international conference.
• Nota di bibliografia: Includes bibliographical references.
• Nota di contenuto: Introduction; CONTENTS; Probability Measures in Terms of Creation, Annihilation, and Neutral Operators Luigi Accardi, Hui-Hsiung Kuo and Aurel Stan; Semi Groupes Associes a l'operateur de Laplace-Levy Luigi Accardi and Habib Ouerdiane; Stochastic Golden Rule for a System Interacting with a Fermi Field Luigi Accardi, R.A. Roschin and I.V. Volovich; Generating Function Method for Orthogonal Polynomials and Jacobi-Szego Parameters Nobuhiro Asai, Izumi Kubo and Hui-Hsiung Kuo; Low Temperature Superconductivity and the Stochastic Limit Fabio Bagarello ; Multiquantum Markov Semigroups, Interacting Branching Processes and Nonlinear Kinetic Equations. Finite Dimensional CaseV.P. Belavkin and C.R. WilliamsA Note on Vacuum- Adapted Semimartingales and Monotone Independence Alexander C. R. Belton; Quantum Stochastic Processes and Applications Mohamed Ben Chrouda, Mohamed El Oued and Habib Ouerdiane; Regular Quantum Stochastic Cocycles have Exponential Product Systems B.V. Rajarama Bhat and J. Martin Lindsay; Evolution of the Atom-Field System in Interacting Fock SpaceP. K. Das ; Quantum Mechanics on the Circle through Hopf q-Deformations of the Kinematical Algebra with Possible Applications to LQvy Processes V.K. Dobrev, H.-D. Doebner and R. TwarockOn Algebraic and Quantum Random Walks Demosthenes Ellinas; Dual Representations for the Schrodinger Algebra Philip Feinsilver and Rent! Schott; Harmonic Analysis on Non- Amenable Coxeter Groups Gero Fendler; A Limit Theorem for Conditionally Independent Beam Splittings K.H. Fichtner, Volkmar Liebscher and Masanori Ohya ; On Factors Associated with Quantum Markov States Corresponding to Nearest Neighbor Models on a Cayley Tree Francesco Fidaleo and Farruh MukhamedovOn Quantum Logical Gates on a General Fock Space Wolfgang Freudenberg, Masanori Ohya and Noburo Watanabe; The Chaotic Chameleon Richard D. Gill; On an Argument of David Deutsch Richard D. Gill; Volterra Representations of Gaussian Processes with an Infinite-Dimensional Orthogonal Complement Yuji Hibino and Hiroshi Muraoka; The Method of Double Product Integrals in Quantisation of Lie Bialgebras Robin L. Hudson ; On Noncommutative Independence Romuald LenczewskiLkvy Processes and Jacobi Fields Eugene Lytvynov; Ic-Decomposability of Positive Maps Wtadystaw A. Majewski and Marcin Marciniak; An Introduction to LBvy Processes in Lie Groups Ming Liao; Duality of W*-Correspondences and Applications Paul S. Muhly and Baruch Solel; Extendability of Generalized Quantum Markov States Hiromichi Ohno; White Noise Approach to the Low Density Limit Alexander N. Pechen; Asymptotics of Large Truncated Haar Unitary Matrices Jlilia Riffy ; Quantum Optical Scenarios for Stochastic Resonance Vyacheslav Shatokhin, Thomas Wellens and Andreas Buchleitner
• Sommario/riassunto: This volume collects research papers in quantum probability and related fields and reflects the recent developments in quantum probability ranging from the foundations to its applications.
• Titolo autorizzato: Quantum probability and infinite dimensional analysis
• ISBN: 1-281-89819-8; 9786611898199; 981-270-210-5
• Formato: Materiale a stampa
• Livello bibliografico: Monografia
• Lingua di pubblicazione: Inglese
• Record Nr.: 9910828691203321
• Lo trovi qui: Univ. Federico II
• Serie: QP-PQ, quantum probability and white noise analysis ; ; v. 18.