Quantum Probability and Applications II : Proceedings of a Workshop held in Heidelberg, West Germany, October 1 5, 1984

Gorde:
Xehetasun bibliografikoak
Erakunde egilea: Workshop on quantum probability and applications :Heidelberg, Allemagne
Beste egile batzuk: Waldenfels, Wilhelm von, 1932- (Argitalpenaren zuzendaria), Accardi, Luigi, 1947-...., mathématicien (Argitalpenaren zuzendaria)
Formatua: Livre numérique
Hizkuntza:Anglais
Argitaratua: Berlin [etc.] : Springer [20..].
Cham : Springer Nature
Saila:Lecture notes in mathematics 1136
Gaiak:
Sarrera elektronikoa:Accès sur la plateforme de l'éditeur
Accès sur la plateforme Istex
Accès Université d'Orléans
Accès INSA CVL
Oharra: Archives Springer e-books (Licence nationale)
Archives Springer e-books (Licence nationale)
Autres localisations: Voir dans le Sudoc
Edition sous un autre format:• Quantum probability and applications II, proceedings of a workshop held in Heidelberg, West Germany, October 1-5, 1984, edited by L. Accardi and W. von Waldenfels, 1985, Berlin [etc.], Springer-Verlag, 1 vol. (VI-534 p.), Lecture notes in mathematics, 0-387-15661-5
• Quantum Probability and Applications II, Texte imprimé, 9783662192313
Aurkibidea:
  • On the polaron asymptotics at finite coupling constant
  • Stochastic calculus on local algebras
  • Trapping in stochastic mechanics and applications to covers of clouds and radiation belts
  • A remark on dynamical semigroups in terms of diffusion processes
  • Quasi-free stochastic evolutions
  • Dilations of operation valued stochastic processes
  • The Doob-Meyer decomposition for the square of Itô-Clifford L2-martingales
  • Poisson processes and quantum field theory: A model
  • The entropy of quantum Markov states
  • Entropic uncertainty relations in quantum mechanics
  • Estimates of quantum deviations from classical mechanics using large deviation results
  • Adiabatic elimination technique for quantum dissipative systems
  • Limitations for chaotic motion in quantum mechanics
  • Non commutative Lp spaces and K.M.S. functions
  • Normal product states and nuclearity: New aspects of algebraic quantum field theory
  • The low density limit for N-level systems
  • The C?-Algebras of the two-dimensional ising model
  • Infinite divisibility and central limit theorems for completely positive mappings
  • Temperature-dependent lamb shift of a quantum oscillator
  • Construction of stationary quantum markov processes through quantum stochastic calculus
  • A model for a unified quantum description of macroscopic and microscopic systems
  • Conditional expectations in Lp-spaces over von neumann algebras
  • Quantum gibbs states and the zeroth law of thermodynamics
  • Dissipative quantum tunneling
  • Carlen processes: A new class of diffusions with singular drifts
  • Adiabatic drag and initial slips for random processes with slow and fast variables
  • Uses of non-Fock quantum Brownian motion and a quantum martingale representation theorem
  • Supersymmetry and a two-dimensional reduction in random phenomena
  • Onthe structure of markov dilations on W?-algebras
  • A new construction of unitary dilations : Singular coupling to white noise
  • A new approach to quantum ergodicity and chaos
  • Quantum Markov processes on Fock space described by integral kernels
  • Quantization of brownian motion processes in potential fields
  • Gleason measures and quantum comparative probability
  • State change and entropies in quantum dynamical systems
  • Some remarks on the integration of Schrödinger equation using the quantum stochastic calculus
  • Convergence almost everywhere in W*- algebras
  • Properties of quantum entropy
  • Semiclassical description of n-level systems interacting with radiation fields
  • The charge class of the vacuum state in a free massless dirac field theory
  • Derivation of classical hydrodynamics of a quantum coulomb system
  • Positive and conditionally positive linear functionals on coalgebras
  • The Ito-Clifford integral part II
  • Detailed balance and equilibrium
  • Spontaneous light emission described by a quantum stochastic differential equation.