» Articles » PMID: 21562559

Quantum Annealing with Manufactured Spins

Overview
Journal Nature
Specialty Science
Date 2011 May 13
PMID 21562559
Citations 138
Authors
Affiliations
Soon will be listed here.
Abstract

Many interesting but practically intractable problems can be reduced to that of finding the ground state of a system of interacting spins; however, finding such a ground state remains computationally difficult. It is believed that the ground state of some naturally occurring spin systems can be effectively attained through a process called quantum annealing. If it could be harnessed, quantum annealing might improve on known methods for solving certain types of problem. However, physical investigation of quantum annealing has been largely confined to microscopic spins in condensed-matter systems. Here we use quantum annealing to find the ground state of an artificial Ising spin system comprising an array of eight superconducting flux quantum bits with programmable spin-spin couplings. We observe a clear signature of quantum annealing, distinguishable from classical thermal annealing through the temperature dependence of the time at which the system dynamics freezes. Our implementation can be configured in situ to realize a wide variety of different spin networks, each of which can be monitored as it moves towards a low-energy configuration. This programmable artificial spin network bridges the gap between the theoretical study of ideal isolated spin networks and the experimental investigation of bulk magnetic samples. Moreover, with an increased number of spins, such a system may provide a practical physical means to implement a quantum algorithm, possibly allowing more-effective approaches to solving certain classes of hard combinatorial optimization problems.

Citing Articles

Correlation free large-scale probabilistic computing using a true-random chaotic oscillator p-bit.

Lee W, Kim H, Jung H, Choi Y, Jeon J, Kim C Sci Rep. 2025; 15(1):8018.

PMID: 40055458 PMC: 11889193. DOI: 10.1038/s41598-025-93218-8.


Finding independent sets in large-scale graphs with a coherent Ising machine.

Takesue H, Inaba K, Honjo T, Yamada Y, Ikuta T, Yonezu Y Sci Adv. 2025; 11(7):eads7223.

PMID: 39951528 PMC: 11827628. DOI: 10.1126/sciadv.ads7223.


A fast quantum algorithm for solving partial differential equations.

Farghadan A, Masteri Farahani M, Akbari M Sci Rep. 2025; 15(1):5317.

PMID: 39939641 PMC: 11821869. DOI: 10.1038/s41598-025-89302-8.


Enumeration Approach to Atom-to-Atom Mapping Accelerated by Ising Computing.

Ali M, Mizuno Y, Akiyama S, Nagata Y, Komatsuzaki T J Chem Inf Model. 2025; 65(4):1901-1910.

PMID: 39893651 PMC: 11863377. DOI: 10.1021/acs.jcim.4c01871.


Cyclic quantum annealing: searching for deep low-energy states in 5000-qubit spin glass.

Zhang H, Boothby K, Kamenev A Sci Rep. 2024; 14(1):30784.

PMID: 39730542 PMC: 11680906. DOI: 10.1038/s41598-024-80761-z.


References
1.
DiCarlo L, Chow J, Gambetta J, Bishop L, Johnson B, Schuster D . Demonstration of two-qubit algorithms with a superconducting quantum processor. Nature. 2009; 460(7252):240-4. DOI: 10.1038/nature08121. View

2.
Kim K, Chang M, Korenblit S, Islam R, Edwards E, Freericks J . Quantum simulation of frustrated Ising spins with trapped ions. Nature. 2010; 465(7298):590-3. DOI: 10.1038/nature09071. View

3.
Ghosh S, Rosenbaum T, Aeppli G, Coppersmith S . Entangled quantum state of magnetic dipoles. Nature. 2003; 425(6953):48-51. DOI: 10.1038/nature01888. View

4.
Berns D, Rudner M, Valenzuela S, Berggren K, Oliver W, Levitov L . Amplitude spectroscopy of a solid-state artificial atom. Nature. 2008; 455(7209):51-7. DOI: 10.1038/nature07262. View

5.
Devoret , Martinis , Clarke . Measurements of macroscopic quantum tunneling out of the zero-voltage state of a current-biased Josephson junction. Phys Rev Lett. 1985; 55(18):1908-1911. DOI: 10.1103/PhysRevLett.55.1908. View