Quantum Communication through an Unmodulated Spin Chain
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- 10 November 2003
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 91 (20) , 207901
- https://doi.org/10.1103/physrevlett.91.207901
Abstract
We propose a scheme for using an unmodulated and unmeasured spin chain as a channel for short distance quantum communications. The state to be transmitted is placed on one spin of the chain and received later on a distant spin with some fidelity. We first obtain simple expressions for the fidelity of quantum state transfer and the amount of entanglement sharable between any two sites of an arbitrary Heisenberg ferromagnet using our scheme. We then apply this to the realizable case of an open ended chain with nearest neighbor interactions. The fidelity of quantum state transfer is obtained as an inverse discrete cosine transform and as a Bessel function series. We find that in a reasonable time, a qubit can be directly transmitted with better than classical fidelity across the full length of chains of up to 80 spins. Moreover, our channel allows distillable entanglement to be shared over arbitrary distances.Keywords
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This publication has 14 references indexed in Scilit:
- Quantum Computing with an Always-On Heisenberg InteractionPhysical Review Letters, 2003
- Quantum Computation with Untunable CouplingsPhysical Review Letters, 2002
- Architecture for a large-scale ion-trap quantum computerNature, 2002
- Quantum information and computationNature, 2000
- General teleportation channel, singlet fraction, and quasidistillationPhysical Review A, 1999
- Entanglement of Formation of an Arbitrary State of Two QubitsPhysical Review Letters, 1998
- Quantum computation with quantum dotsPhysical Review A, 1998
- Inseparable Two Spin-Density Matrices Can Be Distilled to a Singlet FormPhysical Review Letters, 1997
- Teleporting an unknown quantum state via dual classical and Einstein-Podolsky-Rosen channelsPhysical Review Letters, 1993
- Handbook of Mathematical FunctionsAmerican Journal of Physics, 1966