Computing prime factors with a Josephson phase qubit quantum processor
Erik Lucero, Rami Barends, Yu Chen, Julian Kelly, Matteo Mariantoni,, Anthony Megrant, Peter O'Malley, Daniel Sank, Amit Vainsencher, James Wenner,, Ted White, Yi Yin, Andrew N. Cleland, and John M. Martinis

TL;DR
This paper demonstrates the use of a superconducting Josephson phase qubit quantum processor to perform prime factorization of 15 using a compiled version of Shor's algorithm, marking progress in solid-state quantum computing.
Contribution
The authors implement and test a nine-qubit superconducting quantum processor capable of executing a three-qubit version of Shor's algorithm for the first time.
Findings
Successfully factored 15 with 48% probability
Demonstrated coherent interactions and entanglement among five qubits
Characterized device with spectroscopy and quantum state tomography
Abstract
A quantum processor (QuP) can be used to exploit quantum mechanics to find the prime factors of composite numbers[1]. Compiled versions of Shor's algorithm have been demonstrated on ensemble quantum systems[2] and photonic systems[3-5], however this has yet to be shown using solid state quantum bits (qubits). Two advantages of superconducting qubit architectures are the use of conventional microfabrication techniques, which allow straightforward scaling to large numbers of qubits, and a toolkit of circuit elements that can be used to engineer a variety of qubit types and interactions[6, 7]. Using a number of recent qubit control and hardware advances [7-13], here we demonstrate a nine-quantum-element solid-state QuP and show three experiments to highlight its capabilities. We begin by characterizing the device with spectroscopy. Next, we produces coherent interactions between five…
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