Machine Learning of Explicit Order Parameters: From the Ising Model to SU(2) Lattice Gauge Theory
暂无分享,去创建一个
[1] Anna Levit,et al. Reinforcement learning using quantum Boltzmann machines , 2016, Quantum Inf. Comput..
[2] Roger G. Melko,et al. Kernel methods for interpretable machine learning of order parameters , 2017, 1704.05848.
[3] Titus Neupert,et al. Probing many-body localization with neural networks , 2017, 1704.01578.
[4] Wenjian Hu,et al. Discovering phases, phase transitions, and crossovers through unsupervised machine learning: A critical examination. , 2017, Physical review. E.
[5] Sebastian Johann Wetzel,et al. Unsupervised learning of phase transitions: from principal component analysis to variational autoencoders , 2017, Physical review. E.
[6] Naftali Tishby,et al. Opening the Black Box of Deep Neural Networks via Information , 2017, ArXiv.
[7] G. Kasieczka,et al. Deep-learning top taggers or the end of QCD? , 2017, 1701.08784.
[8] Lu-Ming Duan,et al. Efficient representation of quantum many-body states with deep neural networks , 2017, Nature Communications.
[9] D. Deng,et al. Quantum Entanglement in Neural Network States , 2017, 1701.04844.
[10] Isaac Tamblyn,et al. Sampling algorithms for validation of supervised learning models for Ising-like systems , 2017, J. Comput. Phys..
[11] Yi Zhang,et al. Quantum Loop Topography for Machine Learning. , 2016, Physical review letters.
[12] Li Huang,et al. Accelerated Monte Carlo simulations with restricted Boltzmann machines , 2016, 1610.02746.
[13] S. Huber,et al. Learning phase transitions by confusion , 2016, Nature Physics.
[14] R. Melko,et al. Machine Learning Phases of Strongly Correlated Fermions , 2016, Physical Review X.
[15] Juan Carrasquilla,et al. Machine learning quantum phases of matter beyond the fermion sign problem , 2016, Scientific Reports.
[16] K. Aoki,et al. Restricted Boltzmann machines for the long range Ising models , 2016, 1701.00246.
[17] Dong-Ling Deng,et al. Exact Machine Learning Topological States , 2016 .
[18] Kieron Burke,et al. Pure density functional for strong correlation and the thermodynamic limit from machine learning , 2016, 1609.03705.
[19] Roger G. Melko,et al. Learning Thermodynamics with Boltzmann Machines , 2016, ArXiv.
[20] Lei Wang,et al. Discovering phase transitions with unsupervised learning , 2016, 1606.00318.
[21] Roger G. Melko,et al. Machine learning phases of matter , 2016, Nature Physics.
[22] Demis Hassabis,et al. Mastering the game of Go with deep neural networks and tree search , 2016, Nature.
[23] Zoubin Ghahramani,et al. Probabilistic machine learning and artificial intelligence , 2015, Nature.
[24] Andrea Vedaldi,et al. Understanding deep image representations by inverting them , 2014, 2015 IEEE Conference on Computer Vision and Pattern Recognition (CVPR).
[25] Geoffrey E. Hinton,et al. ImageNet classification with deep convolutional neural networks , 2012, Commun. ACM.
[26] Tara N. Sainath,et al. Deep Neural Networks for Acoustic Modeling in Speech Recognition: The Shared Views of Four Research Groups , 2012, IEEE Signal Processing Magazine.
[27] Gaël Varoquaux,et al. Scikit-learn: Machine Learning in Python , 2011, J. Mach. Learn. Res..
[28] Simon Friederich,et al. Functional renormalization for spontaneous symmetry breaking in the Hubbard model , 2010, 1012.5436.
[29] S. Raghu,et al. Superconductivity from repulsive interactions in the two-dimensional electron gas , 2010, 1009.3600.
[30] L. Taillefer. Scattering and Pairing in Cuprate Superconductors , 2010, 1003.2972.
[31] A. Damascelli,et al. Two gaps make a high-temperature superconductor? , 2007, 0706.4282.
[32] C. Varma. Theory of the pseudogap state of the cuprates , 2005, cond-mat/0507214.
[33] P. Atzberger. The Monte-Carlo Method , 2006 .
[34] D. Rischke. The Phases of Quantum Chromodynamics: From Confinement to Extreme Environments , 2005 .
[35] P. Kent,et al. Systematic study of d-wave superconductivity in the 2D repulsive Hubbard model. , 2005, Physical review letters.
[36] M. Stephanov. QCD Phase Diagram and the Critical Point , 2005, hep-ph/0402115.
[37] H. Ren. Color Superconductivity in a Dense Quark Matter , 2003, hep-ph/0307125.
[38] S. Uchida,et al. High field phase diagram of cuprates derived from the Nernst effect. , 2002, Physical review letters.
[39] Jude W. Shavlik,et al. Interpretation of Artificial Neural Networks: Mapping Knowledge-Based Neural Networks into Rules , 1991, NIPS.
[40] Kurt Hornik,et al. Approximation capabilities of multilayer feedforward networks , 1991, Neural Networks.
[41] George Cybenko,et al. Approximation by superpositions of a sigmoidal function , 1989, Math. Control. Signals Syst..
[42] Michael Creutz,et al. Monte Carlo Study of Quantized SU(2) Gauge Theory , 1980 .
[43] Kenneth G. Wilson,et al. Quantum Chromodynamics on a Lattice , 1977 .
[44] L. Onsager. Crystal statistics. I. A two-dimensional model with an order-disorder transition , 1944 .
[45] Karl Pearson F.R.S.. LIII. On lines and planes of closest fit to systems of points in space , 1901 .