2002
DOI: 10.1103/physreva.65.042305
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Efficient quantum computation using coherent states

Abstract: Universal quantum computation using optical coherent states is studied. A teleportation scheme for a coherent-state qubit is developed and applied to gate operations. This scheme is shown to be robust to detection inefficiency.PACS number(s); 03.67. 03.67.Lx,

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Cited by 389 publications
(364 citation statements)
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“…Here cavities 2 and 3 are both in a Schrödinger cat state and entangled with each other. This kind of entangled state is of great interest for quantum teleportation [27] and quantum computing with coherent states [28], but also for studying quantum phenomena in general, like entanglement and decoherence in the classical limit [29]. Using a 50/50 beam splitter, this state may be transformed into | √ 2β, 0 +(−1) i |− √ 2β, 0 , i.e.…”
Section: State Preparation Using Adiabatic Transfer and Atomic Mementioning
confidence: 99%
“…Here cavities 2 and 3 are both in a Schrödinger cat state and entangled with each other. This kind of entangled state is of great interest for quantum teleportation [27] and quantum computing with coherent states [28], but also for studying quantum phenomena in general, like entanglement and decoherence in the classical limit [29]. Using a 50/50 beam splitter, this state may be transformed into | √ 2β, 0 +(−1) i |− √ 2β, 0 , i.e.…”
Section: State Preparation Using Adiabatic Transfer and Atomic Mementioning
confidence: 99%
“…An alternative approach employs coherent states as the qubit basis, {|α , | − α } [17,18], where ±α are amplitudes of the coherent states. It enables one to implement a nearly deterministic Bell-state measurement [18][19][20]. However, due to the non-orthogonality of two coherent states, |α and | − α , a necessary operation to finish the teleportation process such as the Pauli-Z operation cannot be performed in a deterministic way and produces additional errors [7,8].…”
Section: Introductionmentioning
confidence: 99%
“…As non-Gaussian continuous-variable states have rich structures in the phase space, it is important to explore possibility of efficient Bell inequality tests using those states. Among non-Gaussian continuous-variable states, superpositions of two coherent states (SCSs) [10,11] in free-traveling optical fields have been found a very useful tool for fundamental tests of quantum theory [12,13,14,15,16,17] as well as for quantum information applications [18,19,20,21,22,23]. In particular, they are useful for Bell inequality tests using various measurements such as photon on/off detection, photon number detection, and homodyne detection [12,13,14,15].…”
Section: Introductionmentioning
confidence: 99%