ArticleThe journal of physical chemistry. B2017
Validity of the Electrodiffusion Model for Calculating Conductance of Simple Ion Channels.
Article in The journal of physical chemistry. B, 2017. The graph could read no effect estimate from its abstract, so it casts no vote on the map. Cited by 5 papers.
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Who cites it
5 citing papers in PubMed.
- Multi-oligomeric states of alamethicin ion channel: Assemblies and conductance.Biophysical journal · 2023Article
- Article
- Fast bilayer-micelle fusion mediated by hydrophobic dipeptides.Biophysical journal · 2021Article
- Electrophysiological Properties from Computations at a Single Voltage: Testing Theory with Stochastic Simulations.Entropy (Basel, Switzerland) · 2021Article
- How to Connect Cardiac Excitation to the Atomic Interactions of Ion Channels.Biophysical journal · 2018Review
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3 authors.
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Abstract
We examine the validity and utility of the electrodiffusion (ED) equation, i.e., the generalized Nernst-Planck equation, to characterize, in combination with molecular dynamics, the electrophysiological behavior of simple ion channels. As models, we consider three systems-two naturally occurring channels formed by α-helical bundles of peptaibols, trichotoxin, and alamethicin, and a synthetic, hexameric channel, formed by a peptide that contains only leucine and serine. All these channels mediate transport of potassium and chloride ions. Starting with equilibrium properties, such as the potential of mean force experienced by an ion traversing the channel and diffusivity, obtained from molecular dynamics simulations, the ED equation can be used to determine the full current-voltage dependence with modest or no additional effort. The potential of mean force can be obtained not only from equilibrium simulations, but also, with comparable accuracy, from nonequilibrium simulations at a single voltage. The main assumptions underlying the ED equation appear to hold well for the channels and voltages studied here. To expand the utility of the ED equation, we examine what are the necessary and sufficient conditions for Ohmic and nonrectifying behavior and relate deviations from this behavior to the shape of the ionic potential of mean force.
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