Error-divisible two-qubit quantum gates
ORAL
Abstract
We present theoretical results for a set of criteria and waveforms in performing error-divisible two-qubit gates, where the error for a fractional gate decreases proportionally to the quantum rotation desired. This is achieved by instantaneously cancelling unwanted terms over the entire duration of the quantum gate, instead of only as a net result at the end of the gate. This would provide a significant advantage for implementing noisy intermediate-scale quantum (NISQ) algorithms, where an algorithm such as VQE or QAOA implemented with error-divisible gates could see error rates up to an order of magnitude lower than one using a standard gate set (e.g. CZ + single qubit rotations). The techniques presented in this work using an error-divisible implementation of a two-qubit gate achieve an eight-fold reduction in final gate error for a CPHASE(π/4) operation compared to a stock gate set implementation using CZ gates.
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Presenters
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David Rodriguez Perez
Colorado School of Mines
Authors
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David Rodriguez Perez
Colorado School of Mines
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Tanay Roy
University of Chicago, The James Franck Institute and Department of Physics, The University of Chicago
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Ziqian Li
University of Chicago, The James Franck Institute and Department of Physics, The University of Chicago
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David I Schuster
University of Chicago, The James Franck Institute and Department of Physics, University of Chicago, The James Franck Institute and Department of Physics, The University of Chicago
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Eliot Kapit
Physics, Colorado School of Mines, Colorado School of Mines, Department of Physics, Colorado School of Mines