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Featured researches published by Andrew D. King.


Quantum Information Processing | 2016

Fast clique minor generation in Chimera qubit connectivity graphs

Tomas Boothby; Andrew D. King; Aidan Roy

The current generation of D-Wave quantum annealing processor is designed to minimize the energy of an Ising spin configuration whose pairwise interactions lie on the edges of a Chimera graph


theory and applications of satisfiability testing | 2015

Constructing SAT Filters with a Quantum Annealer

Adam Douglass; Andrew D. King; Jack Raymond


Physical Review A | 2017

Experimental demonstration of perturbative anticrossing mitigation using nonuniform driver Hamiltonians

T. Lanting; Andrew D. King; Bram Evert; Emile Hoskinson

{\mathcal {C}}_{M,N,L}


arXiv: Data Structures and Algorithms | 2014

Algorithm engineering for a quantum annealing platform

Andrew D. King; Catherine C. McGeoch


arXiv: Quantum Physics | 2017

Quantum Annealing amid Local Ruggedness and Global Frustration

James King; Sheir Yarkoni; Jack Raymond; Isil Ozfidan; Andrew D. King; Mayssam Mohammadi Nevisi; Jeremy P. Hilton; Catherine C. McGeoch

CM,N,L. In order to solve an Ising spin problem with arbitrary pairwise interaction structure, the corresponding graph must be minor-embedded into a Chimera graph. We define a combinatorial class of native clique minors in Chimera graphs with vertex images of uniform, near minimal size and provide a polynomial-time algorithm that finds a maximum native clique minor in a given induced subgraph of a Chimera graph. These minors allow improvement over recent work and have immediate practical applications in the field of quantum annealing.


Physical Review A | 2016

Degeneracy, degree, and heavy tails in quantum annealing

Andrew D. King; Emile Hoskinson; T. Lanting; Evgeny Andriyash; Mohammad H. S. Amin

SAT filters are a novel and compact data structure that can be used to quickly query a word for membership in a fixed set. They have the potential to store more information in a fixed storage limit than a Bloom filter. Constructing a SAT filter requires sampling diverse solutions to randomly constructed constraint satisfaction instances, but there is flexibility in the choice of constraint satisfaction problem. Presented here is a case study of SAT filter construction with a focus on constraint satisfaction problems based on MAX-CUT clauses (Not-all-equal 3-SAT, 2-in-4-SAT, etc.) and frustrated cycles in the Ising model. Solutions are sampled using a D-Wave quantum annealer, and results are measured against classical approaches. The SAT variants studied are of interest in the context of SAT filters, independent of the solvers used.


Archive | 2015

SYSTEMS AND DEVICES FOR QUANTUM PROCESSOR ARCHITECTURES

Andrew D. King

Perturbative anticrossings have long been identified as a potential computational bottleneck for quantum annealing. This bottleneck can appear, for example, when a uniform transverse driver Hamiltonian is applied to each qubit. Previous theoretical research sought to alleviate such anticrossings by adjusting the transverse driver Hamiltonians on individual qubits according to a perturbative approximation. Here we apply this principle to a physical implementation of quantum annealing in a D-Wave 2000Q system. We use samples from the quantum annealing hardware and per-qubit anneal offsets to produce nonuniform driver Hamiltonians. On small instances with severe perturbative anticrossings, our algorithm yields an increase in minimum eigengaps, ground state success probabilities, and escape rates from metastable valleys. We also demonstrate that the same approach can mitigate biased sampling of degenerate ground states.


Nature | 2018

Observation of topological phenomena in a programmable lattice of 1,800 qubits

Andrew D. King; Juan Carrasquilla; Jack Raymond; Isil Ozfidan; Evgeny Andriyash; Andrew J. Berkley; Mauricio Reis; T. Lanting; R. Harris; Fabio Altomare; Kelly Boothby; Paul I. Bunyk; C. Enderud; Alexandre Fréchette; E. Hoskinson; N. Ladizinsky; T. Oh; Gabriel Poulin-Lamarre; C. Rich; Yuki Sato; Anatoly Yu. Smirnov; Loren J. Swenson; Mark H. Volkmann; Jed D. Whittaker; Jason Yao; E. Ladizinsky; M. W. Johnson; Jeremy P. Hilton; Mohammad H. Amin


Archive | 2017

SYSTEMS AND METHODS FOR IMPROVING THE PERFORMANCE OF A QUANTUM PROCESSOR TO REDUCE INTRINSIC/CONTROL ERRORS

T. Lanting; Andrew D. King


Archive | 2017

SYSTEMS AND METHODS FOR PROBLEM SOLVING, USEFUL FOR EXAMPLE IN QUANTUM COMPUTING

Firas Hamze; Andrew D. King; Jack Raymond; Aidan Roy; Robert B. Israel; Evgeny Andriyash; Catherine C. McGeoch; Mani Ranjbar

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