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• W2785655451 abstract "Universal quantum computation using photonic systems requires gates whose Hamiltonians are of order greater than quadratic in the quadrature operators. We first review previous proposals to implement such gates, where specific non-Gaussian states are used as resources in conjunction with entangling gates such as the continuous-variable versions of C-PHASE and C-NOT gates. We then propose ON states which are superpositions of the vacuum and the $N^{th}$ Fock state, for use as non-Gaussian resource states. We show that ON states can be used to implement the cubic and higher-order quadrature phase gates to first order in gate strength. There are several advantages to this method such as reduced number of superpositions in the resource state preparation and greater control over the final gate. We also introduce useful figures of merit to characterize gate performance. Utilising a supply of on-demand resource states one can potentially scale up implementation to greater accuracy, by repeated application of the basic circuit." @default.
• W2785655451 created "2018-02-23" @default.
• W2785655451 creator A5051576919 @default.
• W2785655451 creator A5084665244 @default.
• W2785655451 date "2018-06-11" @default.
• W2785655451 modified "2023-09-26" @default.
• W2785655451 title "ON states as resource units for universal quantum computation with photonic architectures" @default.
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• W2785655451 doi "https://doi.org/10.1103/physreva.97.062315" @default.
• W2785655451 hasPublicationYear "2018" @default.
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