Please use this identifier to cite or link to this item: http://hdl.handle.net/10497/17591
Title: Generalized flying-qudit scheme in arbitrary dimensions
Authors: Durt, Thomas
Kwek, Leong Chuan
Kaszlikowski, Dagomir
Issue Date: 2008
Citation: Durt, T., Kwek, L. C., & Kaszlikowski, D. (2008). Generalized flying-qudit scheme in arbitrary dimensions. Physical Review A, 77(4), 042318.
Abstract: We generalize in higher dimensions the so-called “flying-qubit scheme” that was described in the paper by Lim, Beige, and Kwek Phys. Rev. Lett. 95, 030505 2005 . In that paper, the authors proposed a scheme according to which distant atoms get entangled during a measurement, in the Bell basis, of photons flying qubits emitted by them. We show that although in principle a generalization of this scheme to arbitrary dimensions is possible, this theoretical proposal is not presently feasible in all dimensions because only qubit Bell states have been successively measured until now. Nevertheless we show that a many-qubits generalization of the flying-qubit scheme factorizes and reduces to the realization, in parallel, of many individual single-qubit schemes, for which it is known that they are realizable experimentally with the techniques that are available today. In other words, our approach shows that when d is an even prime power d=2m , the flyingqudit scheme reduces to m flying-qubit schemes. For d=2m and arbitrary m the implementation of a generalized, maximally entangling, conditional qudit phase gate “with insurance” or “repeat-until-success” is thus shown to be feasible in practice by coupling m pairs of two-level atoms to m pairs of two-level polarized photons. Moreover, due to the parallelism of the task, the time necessary for completing successfully the task scales logarithmically in a function of m while at the same time the dimension of the Hilbert space scales exponentially which presents promising perspectives regarding quantum informational realizations such as the quantum computer.
URI: http://hdl.handle.net/10497/17591
ISSN: 1050-2947 (print)
1094-1622 (online)
Other Identifiers: 10.1103/PhysRevA.77.042318
Website: http://dx.doi.org/10.1103/PhysRevA.77.042318
Appears in Collections:Journal Articles

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