ON MATHEMATICAL TREATMENT OF QUANTUM COMMUNICATION GATE ON FOCK SPACE

Wolfgang Freudenberg, Masanori Ohya, Noboru Watanabe

Wolfgang Freudenberg, Masanori Ohya, NOBURO WATANABE

武幸 飛田, Kimiaki Saitô

On Gaussian and Poisson White Noises (N Asai) Renormalization, Orthogonalization, and Generating Functions (I Kubo et al.) Insider Trading in Continuous Time (E Barucci et al.) Existence, Uniqueness, Consistency and Dependency on Diffusion Coefficients of Generalized Solutions of Nonlinear Diffusion Equations in Colombeau's Algebra (H Deguchi) On Mathematical Treatment of Quantum Communication Gate on Fock Space (W Freudenberg et al.) A Frontier of White Noise Analysis (T Hida) An Interacting Fock Space with Periodic Jacobi Parameter Obtained from Regular Graphs in Large Scale Limit (A Hora & N Obata) Error Exponents of Codings for Stationary Gaussian Channels (S Ihara) White Noise Analysis on Classical Wiener Space Revisited (Y-J Lee & H-H Shih) Fractional Brownian Motions and the L vy Laplacian (K Nishi et al.) Recognition and Teleportation (M Ohya) Jump Finding of a Stable Process (Si Si et al.) On Entropy Production of a One-Dimensional Lattice Conductor (S Tasaki) Quantum Information and Spacetime Structure (I V Volovich).

Anton Zeilinger

Robert Oeckl

We construct the coherent states in the sense of Gilmore and Perelomov for the fermionic Fock space. Our treatment is from the outset adapted to the infinite-dimensional case. The fermionic Fock space becomes in this way a reproducing kernel Hilbert space of continuous holomorphic functions.

Noboru Watanabe