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      Chaotic resonance in Izhikevich neural network motifs under electromagnetic induction

      , , , ,
      Nonlinear Dynamics
      Springer Science and Business Media LLC

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          Simple model of spiking neurons.

          A model is presented that reproduces spiking and bursting behavior of known types of cortical neurons. The model combines the biologically plausibility of Hodgkin-Huxley-type dynamics and the computational efficiency of integrate-and-fire neurons. Using this model, one can simulate tens of thousands of spiking cortical neurons in real time (1 ms resolution) using a desktop PC.
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            Network motifs: simple building blocks of complex networks.

            Complex networks are studied across many fields of science. To uncover their structural design principles, we defined "network motifs," patterns of interconnections occurring in complex networks at numbers that are significantly higher than those in randomized networks. We found such motifs in networks from biochemistry, neurobiology, ecology, and engineering. The motifs shared by ecological food webs were distinct from the motifs shared by the genetic networks of Escherichia coli and Saccharomyces cerevisiae or from those found in the World Wide Web. Similar motifs were found in networks that perform information processing, even though they describe elements as different as biomolecules within a cell and synaptic connections between neurons in Caenorhabditis elegans. Motifs may thus define universal classes of networks. This approach may uncover the basic building blocks of most networks.
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              Which model to use for cortical spiking neurons?

              We discuss the biological plausibility and computational efficiency of some of the most useful models of spiking and bursting neurons. We compare their applicability to large-scale simulations of cortical neural networks.
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                Author and article information

                Contributors
                Journal
                Nonlinear Dynamics
                Nonlinear Dyn
                Springer Science and Business Media LLC
                0924-090X
                1573-269X
                March 2022
                January 29 2022
                March 2022
                : 107
                : 4
                : 3945-3962
                Article
                10.1007/s11071-021-07150-3
                1d7fe647-9b1d-48e6-b3a1-343c99c5a890
                © 2022

                https://www.springer.com/tdm

                https://www.springer.com/tdm

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