Quantum critical dynamics in a 5,000-qubit programmable spin glass
暂无分享,去创建一个
Andrew D. King | A. Sandvik | A. Berkley | E. Ladizinsky | M. Amin | Jack Raymond | T. Lanting | C. Enderud | T. Oh | C. Rich | R. Molavi | Shuiyuan Huang | G. Marsden | F. Altomare | E. Hoskinson | J. Whittaker | M. Reis | K. Boothby | G. Poulin-Lamarre | M. Volkmann | Jason J. Yao | A. MacDonald | N. Tsai | Yuki Sato | Alex Zucca | S. Ejtemaee | R. Harris | A. Zucca | Reza Molavi
[1] Daniel A. Lidar,et al. Coherent quantum annealing in a programmable 2,000 qubit Ising chain , 2022, Nature Physics.
[2] M. Jünger,et al. McSparse: Exact Solutions of Sparse Maximum Cut and Sparse Unconstrained Binary Quadratic Optimization Problems , 2022, ALENEX.
[3] W. Zurek,et al. Quantum phase transition dynamics in the two-dimensional transverse-field Ising model , 2021, Science advances.
[4] M. Lukin,et al. Quantum optimization of maximum independent set using Rydberg atom arrays , 2018, Science.
[5] D. Rossini,et al. Coherent and dissipative dynamics at quantum phase transitions , 2021, Physics Reports.
[6] Mark W. Johnson,et al. Scaling advantage over path-integral Monte Carlo in quantum simulation of geometrically frustrated magnets , 2021, Nature Communications.
[7] D. Barredo,et al. Quantum simulation of 2D antiferromagnets with hundreds of Rydberg atoms , 2020, Nature.
[8] C. Chamon,et al. Experimental realization of classical Z2 spin liquids in a programmable quantum device , 2020, Physical Review B.
[9] C. Monroe,et al. Programmable quantum simulations of spin systems with trapped ions , 2019, Reviews of Modern Physics.
[10] H. Katzgraber,et al. Griffiths-McCoy singularity on the diluted Chimera graph: Monte Carlo simulations and experiments on quantum hardware , 2020, 2006.16219.
[11] Andrew D. King,et al. Simulating the Shastry-Sutherland Ising Model Using Quantum Annealing , 2020, PRX Quantum.
[12] A. Sandvik,et al. Scaling and Diabatic Effects in Quantum Annealing with a D-Wave Device. , 2019, Physical review letters.
[13] A. Sandvik,et al. Monte Carlo Renormalization Flows in the Space of Relevant and Irrelevant Operators: Application to Three-Dimensional Clock Models. , 2019, Physical review letters.
[14] Helmut G. Katzgraber,et al. Perspectives of quantum annealing: methods and implementations , 2019, Reports on progress in physics. Physical Society.
[15] Daniel A. Lidar,et al. Exploring More-Coherent Quantum Annealing , 2018, 2018 IEEE International Conference on Rebooting Computing (ICRC).
[16] M. W. Johnson,et al. Phase transitions in a programmable quantum spin glass simulator , 2018, Science.
[17] Mark W. Johnson,et al. Observation of topological phenomena in a programmable lattice of 1,800 qubits , 2018, Nature.
[18] Daniel A. Lidar,et al. Demonstration of a Scaling Advantage for a Quantum Annealer over Simulated Annealing , 2017, Physical Review X.
[19] A. Sandvik,et al. Dynamic scaling in the two-dimensional Ising spin glass with normal-distributed couplings. , 2017, Physical review. E.
[20] I. Bloch,et al. Quantum simulations with ultracold atoms in optical lattices , 2017, Science.
[21] A P Young,et al. Critical and Griffiths-McCoy singularities in quantum Ising spin glasses on d-dimensional hypercubic lattices: A series expansion study. , 2017, Physical review. E.
[22] L. Cugliandolo,et al. Critical percolation in the dynamics of the 2D ferromagnetic Ising model , 2017, 1705.06508.
[23] D. Rosenberg,et al. Coherent Coupled Qubits for Quantum Annealing , 2017, 1701.06544.
[24] A. Sandvik,et al. Dual time scales in simulated annealing of a two-dimensional Ising spin glass. , 2016, Physical review. E.
[25] Vasil S. Denchev,et al. Computational multiqubit tunnelling in programmable quantum annealers , 2015, Nature Communications.
[26] F. Romá,et al. Unconventional critical activated scaling of two-dimensional quantum spin glasses , 2015, 1512.03594.
[27] H. Neven,et al. Understanding Quantum Tunneling through Quantum Monte Carlo Simulations. , 2015, Physical review letters.
[28] Ryan Babbush,et al. What is the Computational Value of Finite Range Tunneling , 2015, 1512.02206.
[29] P. Zoller,et al. A quantum annealing architecture with all-to-all connectivity from local interactions , 2015, Science Advances.
[30] Daniel A. Lidar,et al. Probing for quantum speedup in spin-glass problems with planted solutions , 2015, 1502.01663.
[31] Andrew J. Ochoa,et al. Efficient Cluster Algorithm for Spin Glasses in Any Space Dimension. , 2015, Physical review letters.
[32] A. Young,et al. Universal dynamic scaling in three-dimensional Ising spin glasses. , 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.
[33] M. Troyer,et al. Quantum versus classical annealing of Ising spin glasses , 2014, Science.
[34] A. Sandvik,et al. Quantum versus classical annealing: insights from scaling theory and results for spin glasses on 3-regular graphs. , 2014, Physical review letters.
[35] Matthias Troyer,et al. Optimised simulated annealing for Ising spin glasses , 2014, Comput. Phys. Commun..
[36] Daniel A. Lidar,et al. Defining and detecting quantum speedup , 2014, Science.
[37] Firas Hamze,et al. Glassy Chimeras could be blind to quantum speedup: Designing better benchmarks for quantum annealing machines , 2014, 1401.1546.
[38] A. Sandvik,et al. Dynamic scaling at classical phase transitions approached through non-equilibrium quenching , 2013, 1310.6327.
[39] C. Newman,et al. Spin Glasses and Complexity , 2013 .
[40] Arnab Sen,et al. Phase transitions in the frustrated Ising model on the square lattice , 2012, 1212.5339.
[41] H. Nishimori,et al. Real-space renormalization-group approach to the random transverse-field Ising model in finite dimensions , 2012, 1210.5053.
[42] S. Gubser,et al. Kibble-Zurek problem: Universality and the scaling limit , 2012, 1202.5277.
[43] D. Huse,et al. Nonequilibrium dynamic critical scaling of the quantum Ising chain. , 2011, Physical review letters.
[44] R. Blatt,et al. Quantum simulations with trapped ions , 2011, Nature Physics.
[45] A. Sandvik,et al. Universal nonequilibrium quantum dynamics in imaginary time , 2011, 1106.4078.
[46] M. W. Johnson,et al. Quantum annealing with manufactured spins , 2011, Nature.
[47] Alessandro Silva,et al. Colloquium: Nonequilibrium dynamics of closed interacting quantum systems , 2010, 1007.5331.
[48] M. W. Johnson,et al. Experimental investigation of an eight-qubit unit cell in a superconducting optimization processor , 2010, 1004.1628.
[49] A. Polkovnikov,et al. Quench dynamics near a quantum critical point , 2009, 0909.5181.
[50] M. W. Johnson,et al. Experimental demonstration of a robust and scalable flux qubit , 2009, 0909.4321.
[51] Andrea Pelissetto,et al. Critical behavior of three-dimensional Ising spin glass models , 2008, 0809.3329.
[52] L. Viola,et al. Dynamical non-ergodic scaling in continuous finite-order quantum phase transitions , 2008, 0809.2831.
[53] B. Chakrabarti,et al. Colloquium : Quantum annealing and analog quantum computation , 2008, 0801.2193.
[54] D. McMahon. Adiabatic Quantum Computation , 2008 .
[55] M. Hasenbusch,et al. Critical behavior of the three-dimensional ± J Ising model at the paramagnetic-ferromagnetic transition line , 2007 .
[56] M. Hasenbusch,et al. Magnetic-glassy multicritical behavior of the three-dimensional +- J Ising model , 2007, 0707.2866.
[57] Jacek Dziarmaga,et al. Dynamics of a quantum phase transition: exact solution of the quantum Ising model. , 2005, Physical review letters.
[58] P. Zoller,et al. Dynamics of a quantum phase transition. , 2005, Physical review letters.
[59] A. Polkovnikov. Universal adiabatic dynamics in the vicinity of a quantum critical point , 2003, cond-mat/0312144.
[60] Bikas K. Chakrabarti,et al. Quantum Annealing and Other Optimization Methods , 2005 .
[61] A. Hartmann,et al. Low-temperature behavior of two-dimensional Gaussian Ising spin glasses , 2004, cond-mat/0402036.
[62] R. Car,et al. Theory of Quantum Annealing of an Ising Spin Glass , 2002, Science.
[63] E. Farhi,et al. A Quantum Adiabatic Evolution Algorithm Applied to Random Instances of an NP-Complete Problem , 2001, Science.
[64] Rosenbaum,et al. Quantum annealing of a disordered magnet , 1999, Science.
[65] S. Caracciolo,et al. UNIVERSAL FINITE-SIZE SCALING FUNCTIONS IN THE 3D ISING SPIN GLASS , 1999, cond-mat/9904246.
[66] A. Hartmann. GROUND-STATE BEHAVIOR OF THE THREE-DIMENSIONAL J RANDOM-BOND ISING MODEL , 1998, cond-mat/9808197.
[67] M. Henkel. Finite-Size Scaling , 1999 .
[68] H. Rieger,et al. Critical Behavior and Griffiths-McCoy Singularities in the Two-Dimensional Random Quantum Ising Ferromagnet , 1998, cond-mat/9812414.
[69] H. Nishimori,et al. Quantum annealing in the transverse Ising model , 1998, cond-mat/9804280.
[70] M. Fisher. Renormalization group theory: Its basis and formulation in statistical physics , 1998 .
[71] H. Rieger,et al. Application of a continuous time cluster algorithm to the two-dimensional random quantum Ising ferromagnet , 1998, cond-mat/9802104.
[72] G. Parisi,et al. Numerical Simulations of Spin Glass Systems , 1997, cond-mat/9701016.
[73] W. Zurek. Cosmological experiments in condensed matter systems , 1996, cond-mat/9607135.
[74] J. Cardy. Scaling and Renormalization in Statistical Physics , 1996 .
[75] M. Krečmerová,et al. Lipases as Tools in the Synthesis of Prodrugs from Racemic 9-(2,3-Dihydroxypropyl)adenine , 2012, Molecules.
[76] Young,et al. Phase transition in the three-dimensional +/-J Ising spin glass. , 1995, Physical review. B, Condensed matter.
[77] S. Kak. Information, physics, and computation , 1996 .
[78] Bhatt,et al. Quantum critical behavior of a three-dimensional Ising spin glass in a transverse magnetic field. , 1994, Physical review letters.
[79] Young,et al. Zero-temperature quantum phase transition of a two-dimensional Ising spin glass. , 1994, Physical review letters.
[80] H. Nishimori. Boundary between the Ferromagnetic and Spin Glass Phases , 1992 .
[81] K. Binder,et al. Spin glasses: Experimental facts, theoretical concepts, and open questions , 1986 .
[82] W. H. Zurek,et al. Cosmological experiments in superfluid helium? , 1985, Nature.
[83] C. D. Gelatt,et al. Optimization by Simulated Annealing , 1983, Science.
[84] M. Fisher,et al. Nonlinear scaling fields and corrections to scaling near criticality , 1983 .
[85] R. Feynman. Simulating physics with computers , 1999 .
[86] M. Suzuki,et al. Relationship between d-Dimensional Quantal Spin Systems and (d+1)-Dimensional Ising Systems: Equivalence, Critical Exponents and Systematic Approximants of the Partition Function and Spin Correlations , 1976 .
[87] T W B Kibble,et al. Topology of cosmic domains and strings , 1976 .
[88] Michael E. Fisher,et al. Scaling Theory for Finite-Size Effects in the Critical Region , 1972 .