2008
DOI: 10.1103/physrevlett.100.180501
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Experimental Realization of Linear-Optical Partial swap Gates

Abstract: We present a linear-optical implementation of a class of two-qubit partial SWAP gates for polarization states of photons. Different gate operations, including the SWAP and entangling sqrt[SWAP], can be obtained by changing a classical control parameter, namely, the path difference in the interferometer. Reconstruction of output states, full quantum process tomography, and an evaluation of entanglement of formation prove very good performance of the gates.

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Cited by 50 publications
(43 citation statements)
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“…When θ = 0, the unitary reduces to the two-qubit identity operator, whereas when θ = π, it reduces to the swap operator. When θ = π/2, this gate reduces to the square root of swap or partial swap operator [14,25]. When this partial swap gate is combined with the initial state on CE described above, it was shown in Ref.…”
Section: Realizing Families Of Causal Mapsmentioning
confidence: 99%
“…When θ = 0, the unitary reduces to the two-qubit identity operator, whereas when θ = π, it reduces to the swap operator. When θ = π/2, this gate reduces to the square root of swap or partial swap operator [14,25]. When this partial swap gate is combined with the initial state on CE described above, it was shown in Ref.…”
Section: Realizing Families Of Causal Mapsmentioning
confidence: 99%
“…Its major advantage is high experimental accessibility and relatively low cost [2]. Hence many of the most important quantum information protocols, like teleportation [3], cloning [4][5][6][7], and various quantum gates [2,[8][9][10][11], have been demonstrated using individual photons and linear-optical components. On the other hand, linearoptical quantum computing is burdened by two significant drawbacks related to its probabilistic nature [12][13][14]: first, the success probability decreases exponentially with the number of quantum gates, and second, in a large number of cases there is a need for postselection in order to distinguish the successful and unsuccessful operations of these probabilistic gates.…”
Section: Introductionmentioning
confidence: 99%
“…We use the standard encoding of qubits into polarization states of single photons and horizontal and vertical polarization states |H and |V represent the computational basis states |0 and |1 , respectively. Our design is based on the combination of the recently demonstrated linear optical partial SWAP gates [26] and CZ gates [1] less optical elements than previous proposals [28,31] and require stabilization of only a single Mach-Zehnder interferometer. As we shall argue below, proof-of-principle experimental demonstration of the postselected Fredkin gate is fully within the reach of present technology.…”
Section: Introductionmentioning
confidence: 99%