Experiments on networks of coupled opto-electronic oscillators and physical random number generators
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[1] E. Voges,et al. Dynamics of electrooptic bistable devices with delayed feedback , 1982 .
[2] Richard Hughes,et al. STRENGTHENING THE SECURITY FOUNDATION OF CRYPTOGRAPHY WITH WHITEWOOD’S QUANTUM-POWERED ENTROPY ENGINE , 2016 .
[3] O. Hallatschek,et al. Chimera states in mechanical oscillator networks , 2013, Proceedings of the National Academy of Sciences.
[4] Sean N. Brennan,et al. Observability and Controllability of Nonlinear Networks: The Role of Symmetry , 2013, Physical review. X.
[5] Balth. van der Pol,et al. VII. Forced oscillations in a circuit with non-linear resistance. (Reception with reactive triode) , 1927 .
[6] Laurent Larger,et al. From flow to map in an experimental high-dimensional electro-optic nonlinear delay oscillator. , 2005, Physical review letters.
[7] M Jofre,et al. True random numbers from amplified quantum vacuum. , 2011, Optics express.
[8] M. Rosenblum,et al. Chimeralike states in an ensemble of globally coupled oscillators. , 2014, Physical review letters.
[9] Hong Guo,et al. Truly random number generation based on measurement of phase noise of a laser. , 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.
[10] Louis Pecora,et al. Symmetry- and input-cluster synchronization in networks. , 2018, Physical review. E.
[11] A. Zeilinger,et al. Significant-Loophole-Free Test of Bell's Theorem with Entangled Photons. , 2015, Physical review letters.
[12] Robert König,et al. The Operational Meaning of Min- and Max-Entropy , 2008, IEEE Transactions on Information Theory.
[13] E. Jeffrey,et al. Photon arrival time quantum random number generation , 2009 .
[14] Ingo Fischer,et al. Fast Random Bit Generation Using a Chaotic Laser: Approaching the Information Theoretic Limit , 2013, IEEE Journal of Quantum Electronics.
[15] Jan Danckaert,et al. Strongly asymmetric square waves in a time-delayed system. , 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.
[16] Henry Markram,et al. Real-Time Computing Without Stable States: A New Framework for Neural Computation Based on Perturbations , 2002, Neural Computation.
[17] Eckehard Schöll,et al. Experimental observations of group synchrony in a system of chaotic optoelectronic oscillators. , 2013, Physical review letters.
[18] Brenda Chng,et al. Random numbers from vacuum fluctuations , 2016, 1602.08249.
[19] J. Yorke,et al. Period Three Implies Chaos , 1975 .
[20] Laurent Larger,et al. Routes to chaos and multiple time scale dynamics in broadband bandpass nonlinear delay electro-optic oscillators. , 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.
[21] Matthias Wolfrum,et al. Eckhaus instability in systems with large delay. , 2006, Physical review letters.
[22] Angelo Vulpiani,et al. Properties making a chaotic system a good pseudo random number generator. , 2005, Physical review. E, Statistical, nonlinear, and soft matter physics.
[23] Caitlin R. S. Williams,et al. OPTOELECTRONIC EXPERIMENTS ON RANDOM BIT GENERATORS AND COUPLED DYNAMICAL SYSTEMS , 2013 .
[24] Firdaus E. Udwadia,et al. An efficient QR based method for the computation of Lyapunov exponents , 1997 .
[25] Katharina Krischer,et al. Clustering as a prerequisite for chimera states in globally coupled systems. , 2014, Physical review letters.
[26] Johnson,et al. Three coupled oscillators as a universal probe of synchronization stability in coupled oscillator arrays , 2000, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[27] Rajarshi Roy,et al. Scalable parallel physical random number generator based on a superluminescent LED. , 2011, Optics letters.
[28] Louis M Pecora,et al. Synchronization of chaotic systems. , 2015, Chaos.
[29] Charles S. Peskin,et al. Mathematical aspects of heart physiology , 1975 .
[30] A. Uchida,et al. Complexity and bandwidth enhancement in unidirectionally coupled semiconductor lasers with time-delayed optical feedback. , 2016, Physical review. E.
[31] Myunghwan Park. Chaotic Oscillations in CMOS Integrated Circuits , 2013 .
[32] Qiurong Yan,et al. High-speed quantum-random number generation by continuous measurement of arrival time of photons. , 2015, The Review of scientific instruments.
[33] Jonathan N. Blakely,et al. Entropy rates of low-significance bits sampled from chaotic physical systems , 2016 .
[34] Jack K. Hale,et al. From sine waves to square waves in delay equations , 1992, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.
[35] Giovanni Giacomelli,et al. Spatio-temporal phenomena in complex systems with time delays , 2017, 2206.03120.
[36] Pu Li,et al. Random Bit Generator Using Delayed Self-Difference of Filtered Amplified Spontaneous Emission , 2014, IEEE Photonics Journal.
[37] Gordon F. Royle,et al. Algebraic Graph Theory , 2001, Graduate texts in mathematics.
[38] Marcel Worring,et al. NIST Special Publication , 2005 .
[39] Laurent Larger,et al. Complexity in electro-optic delay dynamics: modelling, design and applications , 2013, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[40] Laurent Larger,et al. Experimental chaotic map generated by picosecond laser pulse-seeded electro-optic nonlinear delay dynamics. , 2008, Chaos.
[41] Hong Guo,et al. 117 Gbits/s Quantum Random Number Generation With Simple Structure , 2017, IEEE Photonics Technology Letters.
[42] Adilson E. Motter,et al. Identical synchronization of nonidentical oscillators: when only birds of different feathers flock together , 2017, 1712.03245.
[43] L Fortuna,et al. Remote synchronization in star networks. , 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.
[44] Rune Lausten,et al. Efficient Raman generation in a waveguide: A route to ultrafast quantum random number generation , 2014 .
[45] David P Rosin,et al. Ultrafast physical generation of random numbers using hybrid Boolean networks. , 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.
[46] Mw Hirsch,et al. Chaos In Dynamical Systems , 2016 .
[47] E. Lorenz. Deterministic nonperiodic flow , 1963 .
[48] Adilson E Motter,et al. Stable Chimeras and Independently Synchronizable Clusters. , 2017, Physical review letters.
[49] 内田 淳史. Optical communication with chaotic lasers : applications of nonlinear dynamics and synchronization , 2012 .
[50] Bhargava Ravoori,et al. Synchronization of Chaotic Optoelectronic Oscillators: Adaptive Techniques and the Design of Optimal Networks , 2011 .
[51] Antonio Politi,et al. High-dimensional chaos in delayed dynamical systems , 1994 .
[52] T. Carroll,et al. Master Stability Functions for Synchronized Coupled Systems , 1998 .
[53] L Pesquera,et al. Photonic information processing beyond Turing: an optoelectronic implementation of reservoir computing. , 2012, Optics express.
[54] Hermann Haken,et al. Analogy between higher instabilities in fluids and lasers , 1975 .
[55] Giovanni Giacomelli,et al. Pattern formation in systems with multiple delayed feedbacks. , 2014, Physical review letters.
[56] Laurent Larger,et al. Laser chimeras as a paradigm for multistable patterns in complex systems , 2014, Nature Communications.
[57] J. Buck. Synchronous Rhythmic Flashing of Fireflies. II. , 1938, The Quarterly Review of Biology.
[58] Michael A. Zaks,et al. Coarsening in a bistable system with long-delayed feedback , 2012 .
[59] Vito Latora,et al. Remote synchronization reveals network symmetries and functional modules. , 2012, Physical review letters.
[60] Jürgen Kurths,et al. Synchronization - A Universal Concept in Nonlinear Sciences , 2001, Cambridge Nonlinear Science Series.
[61] L. Appeltant,et al. Information processing using a single dynamical node as complex system , 2011, Nature communications.
[62] Andreas Otto,et al. Laminar Chaos. , 2022, Physical review letters.
[63] D. Lathrop. Nonlinear Dynamics and Chaos: With Applications to Physics, Biology, Chemistry, and Engineering , 2015 .
[64] Carlo R Laing,et al. Chimera states in networks of phase oscillators: The case of two small populations. , 2015, Physical review. E.
[65] M Stipčević,et al. Spatio-temporal optical random number generator. , 2015, Optics express.
[66] H. Gibbs,et al. Observation of chaos in optical bistability (A) , 1981 .
[67] A. Vulpiani,et al. Predictability: a way to characterize complexity , 2001, nlin/0101029.
[68] Peter Grassberger. Information flow and maximum entropy measures for 1-D maps , 1985 .
[69] N. N. Verichev,et al. Stochastic synchronization of oscillations in dissipative systems , 1986 .
[70] Mauricio Barahona,et al. Graph partitions and cluster synchronization in networks of oscillators , 2016, Chaos.
[71] Laurent Larger,et al. High-Speed Photonic Reservoir Computing Using a Time-Delay-Based Architecture: Million Words per Second Classification , 2017 .
[72] Adilson E Motter,et al. Network synchronization landscape reveals compensatory structures, quantization, and the positive effect of negative interactions , 2009, Proceedings of the National Academy of Sciences.
[73] Broggi,et al. Dimension increase in filtered chaotic signals. , 1988, Physical review letters.
[74] Jurgen Kurths,et al. Synchronization in complex networks , 2008, 0805.2976.
[75] D. Abrams,et al. Chimera states: coexistence of coherence and incoherence in networks of coupled oscillators , 2014, 1403.6204.
[76] R. Lang,et al. External optical feedback effects on semiconductor injection laser properties , 1980 .
[77] Pu Li,et al. Minimal-post-processing 320-Gbps true random bit generation using physical white chaos. , 2017, Optics express.
[78] Kenji Nakanishi,et al. Diffusion-induced inhomogeneity in globally coupled oscillators: swing-by mechanism. , 2006, Physical review letters.
[79] Roy,et al. Amplification of intrinsic noise in a chaotic multimode laser system. , 1992, Physical review. A, Atomic, molecular, and optical physics.
[80] Krishnamurthy Murali,et al. Chimera States in Star Networks , 2015, Int. J. Bifurc. Chaos.
[81] Adilson E Motter,et al. Asymmetry-induced synchronization in oscillator networks. , 2017, Physical review. E.
[82] R. Roy,et al. Experimental observation of chimeras in coupled-map lattices , 2012, Nature Physics.
[83] Francesco Sorrentino,et al. Cluster synchronization and isolated desynchronization in complex networks with symmetries , 2013, Nature Communications.
[84] H Thienpont,et al. Physical random bit generation from chaotic solitary laser diode. , 2014, Optics express.
[85] H. Kantz,et al. Fast chaos versus white noise: entropy analysis and a Fokker–Planck model for the slow dynamics , 2004 .
[86] V. K. Chandrasekar,et al. Mechanism for intensity-induced chimera states in globally coupled oscillators. , 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.
[87] Ian Stewart,et al. Patterns of Synchrony in Coupled Cell Networks with Multiple Arrows , 2005, SIAM J. Appl. Dyn. Syst..
[88] E Schöll,et al. Two-dimensional spatiotemporal complexity in dual-delayed nonlinear feedback systems: Chimeras and dissipative solitons. , 2018, Chaos.
[89] Yuta Terashima,et al. Recommendations and illustrations for the evaluation of photonic random number generators , 2016, 1612.04415.
[90] Herbert Jaeger,et al. Reservoir computing approaches to recurrent neural network training , 2009, Comput. Sci. Rev..
[91] P. Ashwin,et al. Weak chimeras in minimal networks of coupled phase oscillators. , 2014, Chaos.
[92] A. Sen,et al. Chimera states: the existence criteria revisited. , 2013, Physical review letters.
[93] F. Lin,et al. Effective Bandwidths of Broadband Chaotic Signals , 2012, IEEE Journal of Quantum Electronics.
[94] Wei Pan,et al. Two approaches for ultrafast random bit generation based on the chaotic dynamics of a semiconductor laser. , 2014, Optics express.
[95] Adilson E Motter,et al. Topological Control of Synchronization Patterns: Trading Symmetry for Stability. , 2019, Physical review letters.
[96] Jaideep Pathak,et al. Using machine learning to replicate chaotic attractors and calculate Lyapunov exponents from data. , 2017, Chaos.
[97] Caitlin R. S. Williams,et al. Fast physical random number generator using amplified spontaneous emission. , 2010, Optics express.
[98] Adilson E Motter,et al. Symmetric States Requiring System Asymmetry. , 2016, Physical review letters.
[99] Brendan D. McKay,et al. Practical graph isomorphism, II , 2013, J. Symb. Comput..
[100] Eckehard Schöll,et al. Transient scaling and resurgence of chimera states in networks of Boolean phase oscillators. , 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.
[101] B. Schrauwen,et al. Isolated word recognition with the Liquid State Machine: a case study , 2005, Inf. Process. Lett..
[102] Chik How Tan,et al. Analysis and Enhancement of Random Number Generator in FPGA Based on Oscillator Rings , 2008, 2008 International Conference on Reconfigurable Computing and FPGAs.
[103] Robert M. May,et al. Simple mathematical models with very complicated dynamics , 1976, Nature.
[104] Brian R Hunt,et al. Defining chaos. , 2015, Chaos.
[105] F. Garofalo,et al. Controllability of complex networks via pinning. , 2007, Physical review. E, Statistical, nonlinear, and soft matter physics.
[106] Benjamin Schrauwen,et al. Optoelectronic Reservoir Computing , 2011, Scientific Reports.
[107] Giovanni Giacomelli,et al. Dynamical systems with multiple long-delayed feedbacks: Multiscale analysis and spatiotemporal equivalence. , 2015, Physical review. E, Statistical, nonlinear, and soft matter physics.
[108] P. Gaspard,et al. Noise, chaos, and (ε,τ)-entropy per unit time , 1993 .
[109] Laurent Larger,et al. Chaotic breathers in delayed electro-optical systems. , 2005, Physical review letters.
[110] Edward Ott,et al. Complex dynamics and synchronization of delayed-feedback nonlinear oscillators , 2009, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[111] Thomas K. D. M. Peron,et al. The Kuramoto model in complex networks , 2015, 1511.07139.
[112] Laurent Larger,et al. Virtual chimera states for delayed-feedback systems. , 2013, Physical review letters.
[113] Y. Kuang. Delay Differential Equations: With Applications in Population Dynamics , 2012 .
[114] E. Ott,et al. Network synchronization of groups. , 2007, Physical review. E, Statistical, nonlinear, and soft matter physics.
[115] C. Abellán,et al. Generation of Fresh and Pure Random Numbers for Loophole-Free Bell Tests. , 2015, Physical review letters.
[116] Eckehard Schöll,et al. Amplitude-phase coupling drives chimera states in globally coupled laser networks. , 2015, Physical review. E, Statistical, nonlinear, and soft matter physics.
[117] H. Fujisaka,et al. Stability Theory of Synchronized Motion in Coupled-Oscillator Systems , 1983 .
[118] S. Wehner,et al. Loophole-free Bell inequality violation using electron spins separated by 1.3 kilometres , 2015, Nature.
[119] E. Desurvire. Classical and Quantum Information Theory: An Introduction for the Telecom Scientist , 2009 .
[120] Katharina Krischer,et al. Chimeras in globally coupled oscillatory systems: From ensembles of oscillators to spatially continuous media. , 2015, Chaos.
[121] Cristina Masoller,et al. Synchronization via clustering in a small delay-coupled laser network , 2007 .
[122] Kenichi Arai,et al. Noise amplification by chaotic dynamics in a delayed feedback laser system and its application to nondeterministic random bit generation. , 2012, Chaos.
[123] Guillaume Huyet,et al. Coherence and incoherence in an optical comb. , 2014, Physical review letters.
[124] T. Yamazaki,et al. Performance of Random Number Generators Using Noise-Based Superluminescent Diode and Chaos-Based Semiconductor Lasers , 2013, IEEE Journal of Selected Topics in Quantum Electronics.
[125] Y. Kuramoto,et al. Coexistence of Coherence and Incoherence in Nonlocally Coupled Phase Oscillators , 2002, cond-mat/0210694.
[126] S. Strogatz,et al. Chimera states for coupled oscillators. , 2004, Physical review letters.
[127] Luigi Fortuna,et al. Analysis of remote synchronization in complex networks. , 2013, Chaos.
[128] Steven H. Strogatz,et al. Synchronization: A Universal Concept in Nonlinear Sciences , 2003 .
[129] Yuta Terashima,et al. Real-time fast physical random number generator with a photonic integrated circuit. , 2017, Optics express.
[130] Serge Massar,et al. Brain-Inspired Photonic Signal Processor for Generating Periodic Patterns and Emulating Chaotic Systems , 2017 .
[131] Caitlin R. S. Williams,et al. Synchronization states and multistability in a ring of periodic oscillators: experimentally variable coupling delays. , 2013, Chaos.
[132] Lin Huang,et al. Consensus of Multiagent Systems and Synchronization of Complex Networks: A Unified Viewpoint , 2016, IEEE Transactions on Circuits and Systems I: Regular Papers.
[133] Francesco Sorrentino,et al. Complete characterization of the stability of cluster synchronization in complex dynamical networks , 2015, Science Advances.
[134] Jovan Dj. Golic,et al. High-Speed True Random Number Generation with Logic Gates Only , 2007, CHES.
[135] Eckehard Schöll,et al. Broadband chaos generated by an optoelectronic oscillator. , 2009, Physical review letters.
[136] Robert Shaw. Strange Attractors, Chaotic Behavior, and Information Flow , 1981 .
[137] L. Tian,et al. Practical quantum random number generator based on measuring the shot noise of vacuum states , 2010 .
[138] Giacomelli,et al. Relationship between delayed and spatially extended dynamical systems. , 1996, Physical review letters.
[139] S. Strogatz,et al. Solvable model for chimera states of coupled oscillators. , 2008, Physical review letters.
[140] Giovanni Giacomelli,et al. Pseudo-spatial coherence resonance in an excitable laser with long delayed feedback. , 2017, Chaos.
[141] Xiongfeng Ma,et al. Ultrafast quantum random number generation based on quantum phase fluctuations. , 2011, Optics express.
[142] Pu Li,et al. 4.5 Gbps high-speed real-time physical random bit generator. , 2013, Optics express.
[143] K. Ikeda. Multiple-valued stationary state and its instability of the transmitted light by a ring cavity system , 1979 .
[144] Jaideep Pathak,et al. Model-Free Prediction of Large Spatiotemporally Chaotic Systems from Data: A Reservoir Computing Approach. , 2018, Physical review letters.
[145] Joseph D. Hart,et al. Experiments with arbitrary networks in time-multiplexed delay systems. , 2017, Chaos.
[146] Ingo Fischer,et al. Reconfigurable semiconductor laser networks based on diffractive coupling. , 2015, Optics letters.
[147] Rajarshi Roy,et al. Harvesting entropy and quantifying the transition from noise to chaos in a photon-counting feedback loop , 2015, Proceedings of the National Academy of Sciences.
[148] A. Motter,et al. Synchronization is optimal in nondiagonalizable networks. , 2006, Physical review. E, Statistical, nonlinear, and soft matter physics.
[149] V N Belykh,et al. Cluster synchronization modes in an ensemble of coupled chaotic oscillators. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[150] K. Alan Shore,et al. Physics and applications of laser diode chaos , 2015 .
[151] Laurent Larger,et al. Photonic nonlinear transient computing with multiple-delay wavelength dynamics. , 2012, Physical review letters.
[152] Atsushi Uchida,et al. Tb/s physical random bit generation with bandwidth-enhanced chaos in three-cascaded semiconductor lasers. , 2015, Optics express.
[153] A. S. Pikovskii. Synchronization and stochastization of array of self-excited oscillators by external noise , 1984 .
[154] Jiagui Wu,et al. Tbits/s physical random bit generation based on mutually coupled semiconductor laser chaotic entropy source. , 2015, Optics express.
[155] Peter Davis,et al. Chaotic laser based physical random bit streaming system with a computer application interface , 2017, Optics express.
[156] Jesper Mørk,et al. Chaos in semiconductor lasers with optical feedback: theory and experiment , 1992 .
[157] Miguel C. Soriano,et al. Reservoir computing with a single time-delay autonomous Boolean node , 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.
[158] Meucci,et al. Defects and spacelike properties of delayed dynamical systems. , 1994, Physical review letters.
[159] Yang Liu,et al. The generation of 68 Gbps quantum random number by measuring laser phase fluctuations. , 2015, The Review of scientific instruments.
[160] Yuan Ma,et al. Analysis and Improvement of Entropy Estimators in NIST SP 800-90B for Non-IID Entropy Sources , 2017, IACR Trans. Symmetric Cryptol..
[161] Harald Haas,et al. Harnessing Nonlinearity: Predicting Chaotic Systems and Saving Energy in Wireless Communication , 2004, Science.
[162] Joseph D. Hart,et al. Black phosphorus frequency mixer for infrared optoelectronic signal processing , 2019, APL Photonics.
[163] Robert H. Walden,et al. Analog-to-digital converter survey and analysis , 1999, IEEE J. Sel. Areas Commun..
[164] Lange,et al. Measuring filtered chaotic signals. , 1988, Physical review. A, General physics.
[165] M. L. Cartwright. On non-linear differential equations of the second order , 1949 .
[166] Mauricio Barahona,et al. Synchronization in small-world systems. , 2002, Physical review letters.
[167] J Javaloyes,et al. Arrest of Domain Coarsening via Antiperiodic Regimes in Delay Systems. , 2015, Physical review letters.
[168] Kenneth Showalter,et al. Chimera States in populations of nonlocally coupled chemical oscillators. , 2013, Physical review letters.
[169] Thomas Erneux,et al. Introduction to Focus Issue: Time-delay dynamics. , 2017, Chaos.
[170] Jan Danckaert,et al. Slow–fast dynamics of a time-delayed electro-optic oscillator , 2013, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[171] Laurent Larger,et al. Chaos-based communications at high bit rates using commercial fibre-optic links , 2005, Nature.
[172] Giovanni Giacomelli,et al. Nucleation in bistable dynamical systems with long delay. , 2013, Physical review. E, Statistical, nonlinear, and soft matter physics.
[173] I. Kanter,et al. An optical ultrafast random bit generator , 2010 .
[174] J. Walkup,et al. Statistical optics , 1986, IEEE Journal of Quantum Electronics.
[175] Jianzhong Zhang,et al. Fast random number generation with spontaneous emission noise of a single-mode semiconductor laser , 2016 .
[176] Richard Moulds,et al. Quantum Random Number Generators , 2016 .
[177] J. F. Dynes,et al. Robust random number generation using steady-state emission of gain-switched laser diodes , 2014, 1407.0933.
[178] Alireza Marandi,et al. All-optical quantum random bit generation from intrinsically binary phase of parametric oscillators. , 2012, Optics express.
[179] Fox,et al. Amplification of intrinsic fluctuations by chaotic dynamics in physical systems. , 1991, Physical review. A, Atomic, molecular, and optical physics.
[180] S. Strogatz. From Kuramoto to Crawford: exploring the onset of synchronization in populations of coupled oscillators , 2000 .
[181] Yoshiki Kuramoto,et al. Chemical Oscillations, Waves, and Turbulence , 1984, Springer Series in Synergetics.
[182] H. Lo,et al. High-speed quantum random number generation by measuring phase noise of a single-mode laser. , 2010, Optics letters.
[183] Rose,et al. Conjecture on the dimensions of chaotic attractors of delayed-feedback dynamical systems. , 1987, Physical review. A, General physics.
[184] D. Syvridis,et al. Sub-Tb/s Physical Random Bit Generators Based on Direct Detection of Amplified Spontaneous Emission Signals , 2012, Journal of Lightwave Technology.
[185] L. Glass,et al. Oscillation and chaos in physiological control systems. , 1977, Science.
[186] J.. CHAOTIC ATTRACTORS OF AN INFINITE-DIMENSIONAL DYNAMICAL SYSTEM , 2002 .
[187] Thomas M. Cover,et al. Elements of Information Theory , 2005 .
[188] Joseph D. Hart,et al. Experimental observation of chimera and cluster states in a minimal globally coupled network. , 2015, Chaos.
[189] Qiurong Yan,et al. Multi-bit quantum random number generation by measuring positions of arrival photons. , 2014, The Review of scientific instruments.
[190] Eckehard Schöll,et al. Cluster and group synchronization in delay-coupled networks. , 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.
[191] L. Kocarev,et al. Chaos-based random number generators. Part II: practical realization , 2001 .
[192] R. Dong,et al. A generator for unique quantum random numbers based on vacuum states , 2010 .
[193] Joseph D. Hart,et al. Adding connections can hinder network synchronization of time-delayed oscillators. , 2015, Physical review. E, Statistical, nonlinear, and soft matter physics.
[194] L. Maleki,et al. Optoelectronic microwave oscillator , 1996 .
[195] Laurent Larger,et al. Optical communication with synchronized hyperchaos generated electrooptically , 2002 .
[196] Adilson E. Motter,et al. Maximum performance at minimum cost in network synchronization , 2006, cond-mat/0609622.
[197] Daniel Brunner,et al. Parallel photonic information processing at gigabyte per second data rates using transient states , 2013, Nature Communications.
[198] Cohen,et al. Computing the Kolmogorov entropy from time signals of dissipative and conservative dynamical systems. , 1985, Physical review. A, General physics.
[199] Meucci,et al. Two-dimensional representation of a delayed dynamical system. , 1992, Physical review. A, Atomic, molecular, and optical physics.
[200] Martin Hasler,et al. Mesoscale and clusters of synchrony in networks of bursting neurons. , 2011, Chaos.
[201] Louis M. Pecora,et al. Synchronization stability in Coupled oscillator Arrays: Solution for Arbitrary Configurations , 2000, Int. J. Bifurc. Chaos.
[202] Louis Pecora,et al. Approximate cluster synchronization in networks with symmetries and parameter mismatches. , 2016, Chaos.
[203] Y. Maistrenko,et al. The smallest chimera state for coupled pendula , 2016, Scientific Reports.
[204] A. Uchida,et al. Fast physical random bit generation with chaotic semiconductor lasers , 2008 .
[205] Marcus Pivato,et al. Symmetry Groupoids and Patterns of Synchrony in Coupled Cell Networks , 2003, SIAM J. Appl. Dyn. Syst..
[206] M. Wahl,et al. An ultrafast quantum random number generator with provably bounded output bias based on photon arrival time measurements , 2011 .
[207] Laurent Larger,et al. Reinforcement Learning in a large scale photonic Recurrent Neural Network , 2017, Optica.
[208] B Kelleher,et al. Optical ultrafast random number generation at 1 Tb/s using a turbulent semiconductor ring cavity laser. , 2016, Optics letters.
[209] Michael Spanner,et al. Quantum random bit generation using energy fluctuations in stimulated Raman scattering. , 2013, Optics express.
[210] Jobst Heitzig,et al. How dead ends undermine power grid stability , 2014, Nature Communications.
[211] Katharina Krischer,et al. Coexistence of synchrony and incoherence in oscillatory media under nonlinear global coupling. , 2013, Chaos.
[212] T. Symul,et al. Real time demonstration of high bitrate quantum random number generation with coherent laser light , 2011, 1107.4438.
[213] K. Showalter,et al. Chimera and phase-cluster states in populations of coupled chemical oscillators , 2012, Nature Physics.
[214] B. Eggleton,et al. Random number generation from spontaneous Raman scattering , 2015 .
[215] Adam B. Cohen,et al. Synchronization and prediction of chaotic dynamics on networks of optoelectronic oscillators , 2011 .
[216] William Stein,et al. SAGE: Software for Algebra and Geometry Experimentation , 2006 .
[217] S. M. Ulam,et al. On Combination of Stochastic and Deterministic Processes , 1947 .
[218] E. Ott,et al. Adaptive synchronization of coupled chaotic oscillators. , 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.
[219] John Kelsey,et al. Predictive Models for Min-entropy Estimation , 2015, CHES.
[220] K. Kaneko. Clustering, coding, switching, hierarchical ordering, and control in a network of chaotic elements , 1990 .
[221] Adilson E Motter,et al. Robustness of optimal synchronization in real networks. , 2011, Physical review letters.
[222] J. Buck. Synchronous Rhythmic Flashing of Fireflies , 1938, The Quarterly Review of Biology.
[223] Giovanni Giacomelli,et al. Evidence of a Critical Phase Transition in Purely Temporal Dynamics with Long-Delayed Feedback. , 2017, Physical review letters.
[224] Ikeda,et al. Information theoretical characterization of turbulence. , 1989, Physical review letters.
[225] E. Knill,et al. A strong loophole-free test of local realism , 2015, 2016 Conference on Lasers and Electro-Optics (CLEO).
[226] Peter J. Menck,et al. How basin stability complements the linear-stability paradigm , 2013, Nature Physics.
[227] Herbert Jaeger,et al. The''echo state''approach to analysing and training recurrent neural networks , 2001 .