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Data
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Hodgkin–Huxley model with fractional gating (Teka et al. 2016)
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Wondimu Teka
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We use fractional order derivatives to model the kinetic dynamics of the gate variables for the potassium and sodium conductances of the Hodgkin-Huxley model. Our results show that power-law dynamics of the different gate variables result
in a wide range of action potential shapes and spiking patterns, even in the case where the model was stimulated with constant current. As a consequence, power-law behaving conductances result in an increase in the number of spiking patterns a neuron can generate and, we propose, expand the computational capacity of the neuron.
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Hodgkin-Huxley neuron Show
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Wide dynamic range neuron Show
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Abstract integrate-and-fire fractional leaky neuron Show
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Abstract single compartment conductance based cell Show
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Teka W, Stockton D, Santamaria F (2016) Show
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wondimuwub@gmail.com
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Fractional differentiator neuron
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Teka W, Stockton D, Santamaria F. "Power-law dynamics of membrane
conductances increase spiking diversity in a Hdgkin-Huxley model" PLoS
Computational Biology, in press, 2016.
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