Titlebook: Quantum Information with Continuous Variables; Samuel L. Braunstein,Arun K. Pati Book 2003 Springer Science+Business Media New York 2003 P

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Efficient Classical Simulation of Continuous Variable Quantum Information Processesing theorem is an extension of the Gottesman-Knill theorem to continuous variable quantum information. For a collection of harmonic oscillators, any quantum process that begins with unentangled Gaussian states, performs only transformations generated by Hamiltonians that are quadratic in the canonic

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Teleportation of Continuous Quantum Variableses. The entanglement fidelity of the scheme is computed, including the roles of finite quantum correlation and nonideal detection efficiency. A protocol is presented for teleporting the wave function of a single mode of the electromagnetic field with high fidelity using squeezed-state entanglement a

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Experimental Realization of Continuous Variable Teleportationion” contained in a quantum state is transferred from a sending station (Alice) to a receiving station (Bob), with the original quantum state thereby reconstructed at Bob’s place with the received information and previously shared entanglement. Note that it is impossible to perform the state transfo

interrogate

PANEL

outrage

Inseparability Criterion for Continuous Variable Systemst importance is then to check whether a continuous variable state, generally mixed, is entangled (inseparable). For discrete systems, there is the Peres-Horodecki inseparability criterion [1,2], based on the negativity of the partial transpose of the composite density operator. This negativity provi

Inkling

Separability Criterion for Gaussian Statestranspose operation admits, in the Wigner representation of quantum mechanics, a geometric interpretation as momentum reversl or mirror reflection in phase space. This recognition leads to uncertainty principles, stronger than the traditional ones, to be obeyed by all PPT (separable as well as bound