Network attractors and nonlinear dynamics of neural computation
暂无分享,去创建一个
[1] L. Young,et al. Chaotic heteroclinic networks as models of switching behavior in biological systems. , 2022, Chaos.
[2] H. Meyer-Ortmanns,et al. Heteroclinic units acting as pacemakers: entrained dynamics for cognitive processes , 2021, Journal of Physics: Complexity.
[3] M. Timme,et al. Decoding complex state space trajectories for neural computing. , 2021, Chaos.
[4] M. Timme,et al. Bio-inspired computing by nonlinear network dynamics—a brief introduction , 2021, Journal of Physics: Complexity.
[5] P. Ashwin,et al. Excitable networks for finite state computation with continuous time recurrent neural networks , 2020, Biological Cybernetics.
[6] M. Rabinovich,et al. Sequential dynamics of complex networks in mind: Consciousness and creativity , 2020 .
[7] K. Kaneko,et al. Short term memory by transient oscillatory dynamics in recurrent neural networks , 2020, 2010.15308.
[8] M. Rabinovich,et al. Nonlinear dynamics of creative thinking. Multimodal processes and the interaction of heteroclinic structures , 2020, Physics-Uspekhi.
[9] M. Rabinovich,et al. Non-linear dynamics of creative thinking , 2020 .
[10] Matthew D Egbert,et al. Where Computation and Dynamics Meet: Heteroclinic Network-Based Controllers in Evolutionary Robotics , 2020, IEEE Transactions on Neural Networks and Learning Systems.
[11] Julia Steinberg,et al. Associative memory of structured knowledge , 2020, bioRxiv.
[12] Pantelis R. Vlachas,et al. Backpropagation algorithms and Reservoir Computing in Recurrent Neural Networks for the forecasting of complex spatiotemporal dynamics , 2019, Neural Networks.
[13] I. Labouriau,et al. Asymptotic stability of robust heteroclinic networks , 2019, Nonlinearity.
[14] C. Postlethwaite,et al. A trio of heteroclinic bifurcations arising from a model of spatially-extended Rock–Paper–Scissors , 2019, Nonlinearity.
[15] Peter Ashwin,et al. Noisy network attractor models for transitions between EEG microstates , 2019, The Journal of Mathematical Neuroscience.
[16] Murray Shanahan,et al. Activity in perceptual classification networks as a basis for human subjective time perception , 2019, Nature Communications.
[17] Christian Bick,et al. Heteroclinic Dynamics of Localized Frequency Synchrony: Stability of Heteroclinic Cycles and Networks , 2018, Journal of Nonlinear Science.
[18] A. Guillamón,et al. Quasiperiodic perturbations of heteroclinic attractor networks. , 2018, Chaos.
[19] Pablo Varona,et al. Discrete Sequential Information Coding: Heteroclinic Cognitive Dynamics , 2018, Front. Comput. Neurosci..
[20] Lorenzo Livi,et al. Interpreting Recurrent Neural Networks Behaviour via Excitable Network Attractors , 2018, Cognitive Computation.
[21] Peter Ashwin,et al. From coupled networks of systems to networks of states in phase space , 2018 .
[22] Peter Ashwin,et al. Sensitive Finite-State Computations Using a Distributed Network With a Noisy Network Attractor , 2018, IEEE Transactions on Neural Networks and Learning Systems.
[23] Peter beim Graben,et al. Sequences by Metastable Attractors: Interweaving Dynamical Systems and Experimental Data , 2017, Front. Appl. Math. Stat..
[24] Christian Bick,et al. Heteroclinic switching between chimeras. , 2017, Physical review. E.
[25] Hillel J. Chiel,et al. Robustness, flexibility, and sensitivity in a multifunctional motor control model , 2016, Biological Cybernetics.
[26] Panos E. Trahanias,et al. A reservoir computing model of episodic memory , 2016, 2016 International Joint Conference on Neural Networks (IJCNN).
[27] Liliana Garrido-da-Silva,et al. Stability of quasi-simple heteroclinic cycles , 2016, 1606.02592.
[28] Claire M. Postlethwaite,et al. Quantifying Noisy Attractors: From Heteroclinic to Excitable Networks , 2016, SIAM J. Appl. Dyn. Syst..
[29] Stephen Coombes,et al. Mathematical Frameworks for Oscillatory Network Dynamics in Neuroscience , 2015, The Journal of Mathematical Neuroscience.
[30] Claire M. Postlethwaite,et al. Designing Heteroclinic and Excitable Networks in Phase Space Using Two Populations of Coupled Cells , 2015, J. Nonlinear Sci..
[31] Ichiro Tsuda,et al. Chaotic itinerancy and its roles in cognitive neurodynamics , 2015, Current Opinion in Neurobiology.
[32] M. J. Field,et al. Heteroclinic Networks in Homogeneous and Heterogeneous Identical Cell Systems , 2015, Journal of Nonlinear Science.
[33] M. Kramer,et al. Beyond the Connectome: The Dynome , 2014, Neuron.
[34] Pablo Varona,et al. Chunking dynamics: heteroclinics in mind , 2014, Front. Comput. Neurosci..
[35] Roger D. Quinn,et al. Stable Heteroclinic Channels for Slip Control of a Peristaltic Crawling Robot , 2013, Living Machines.
[36] Han Yuan,et al. Spatiotemporal dynamics of the brain at rest — Exploring EEG microstates as electrophysiological signatures of BOLD resting state networks , 2012, NeuroImage.
[37] Thomas Nowotny,et al. Criteria for robustness of heteroclinic cycles in neural microcircuits , 2011, Journal of mathematical neuroscience.
[38] D. Ville,et al. BOLD correlates of EEG topography reveal rapid resting-state network dynamics , 2010, NeuroImage.
[39] Yuri Bakhtin. Small noise limit for diffusions near heteroclinic networks , 2010 .
[40] R. Huerta,et al. Winnerless competition principle and prediction of the transient dynamics in a Lotka-Volterra model. , 2008, Chaos.
[41] A. Selverston,et al. Dynamical principles in neuroscience , 2006 .
[42] Dario Floreano,et al. Exploring the T-Maze: Evolving Learning-Like Robot Behaviors Using CTRNNs , 2003, EvoWorkshops.
[43] D. Armbruster,et al. Noisy heteroclinic networks , 2003 .
[44] Dietrich Lehmann,et al. Millisecond by Millisecond, Year by Year: Normative EEG Microstates and Developmental Stages , 2002, NeuroImage.
[45] Marco Giunti,et al. Computation, Dynamics, and Cognition , 2001 .
[46] M. I. Rabinovich,et al. Dynamical coding of sensory information with competitive networks , 2000, Journal of Physiology-Paris.
[47] 杉内 友理子. 平衡神経系の Systems Neuroscience , 2000 .
[48] Walter J. Freeman,et al. Neurodynamics: An Exploration in Mesoscopic Brain Dynamics , 2000, Perspectives in Neural Computing.
[49] R. Beer. Dynamical approaches to cognitive science , 2000, Trends in Cognitive Sciences.
[50] T. Gelder,et al. The dynamical hypothesis in cognitive science , 1998, Behavioral and Brain Sciences.
[51] Kunihiko Kaneko,et al. On the strength of attractors in a high-dimensional system: Milnor attractor network, robust global attraction, and noise-induced selection , 1998, chao-dyn/9802016.
[52] M. Krupa. Robust heteroclinic cycles , 1997 .
[53] Randall D. Beer,et al. On the Dynamics of Small Continuous-Time Recurrent Neural Networks , 1995, Adapt. Behav..
[54] Vivien Kirk,et al. A competition between heteroclinic cycles , 1994 .
[55] Ken-ichi Funahashi,et al. Approximation of dynamical systems by continuous time recurrent neural networks , 1993, Neural Networks.
[56] D. Amit. Modelling Brain Function: The World of Attractor Neural Networks , 1989 .
[57] Hermann Haken,et al. Synergetics: an overview , 1989 .
[58] J. J. Hopfield,et al. “Neural” computation of decisions in optimization problems , 1985, Biological Cybernetics.
[59] J J Hopfield,et al. Neural networks and physical systems with emergent collective computational abilities. , 1982, Proceedings of the National Academy of Sciences of the United States of America.
[60] T. Ohira,et al. Random Perturbations , 2021, Mathematics as a Laboratory Tool.
[61] Kyriacos Nikiforou,et al. The dynamics of continuous-time recurrent neural networks and their relevance to episodic memory , 2019 .
[62] Pablo Varona,et al. Transient Brain Dynamics , 2012 .
[63] J. Cowan,et al. Excitatory and inhibitory interactions in localized populations of model neurons. , 1972, Biophysical journal.