A Universal Model for Spike-Frequency Adaptation

By Jan Benda, Andreas V. M. Herz. Neural Computation, 2003

508 citations recorded by the source corpus.

Subfields: Cellular and Molecular Neuroscience, Cognitive Neuroscience, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/a106c3fdcfd4b38608161cbbeaf5699dfa1e5f6f

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In Cellular and Molecular Neuroscience

In Cognitive Neuroscience

In Statistical and Nonlinear Physics

Citations in the corpus

Firing patterns in the adaptive exponential integrate-and-fire model (2008, methodology): “Optimization methods Brette and Gerstner (2005) have proposed an experimental protocol to determine the parameters of the model.”
Training Excitatory-Inhibitory Recurrent Neural Networks for Cognitive Tasks: A Simple and Flexible Framework (2016, background): “Other physiologically relevant phenomena such as bursting, adaptation, and oscillations are currently not captured by our framework, but can be incorporated in the future; adaptation, for example, can be included in phenomenological form appropriate to a rate model [81, 82].”
Generalized integrate-and-fire models of neuronal activity approximate spike trains of a detailed model to a high degree of accuracy. (2004, background): “49 yield standard phenomological models of adaptation (Benda and Herz 2003; Rauch et al. 2003).”
Inferring Network Dynamics and Neuron Properties from Population Recordings (2011, unknown): “, 2007): a perturbation that accounts for the distribution of membrane potentials in the neuronal pool, consistently to what has been previously argued for isolated neuron models (Benda and Herz, 2003).”
Effects of synaptic depression and adaptation on spatiotemporal dynamics of an excitatory neuronal network (2010, methodology): “As derived from a universal adaptation current by Benda and Herz [18], spike frequency adaptation is switched on as a linear function of a neuron's firing rate.”
Spatiotemporal dynamics of continuum neural fields (2012, background): “Spike frequency adaptation causes a neuron’s firing rate to decay to a submaximal level and occurs when a potassium current, presumably activated by elevated intracellular calcium, hyperpolarizes the membrane voltage [57–59].”