2021
DOI: 10.3390/electrochem2020014
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Electrodiffusion Phenomena in Neuroscience and the Nernst–Planck–Poisson Equations

Abstract: This work is aimed to give an electrochemical insight into the ionic transport phenomena in the cellular environment of organized brain tissue. The Nernst–Planck–Poisson (NPP) model is presented, and its applications in the description of electrodiffusion phenomena relevant in nanoscale neurophysiology are reviewed. These phenomena include: the signal propagation in neurons, the liquid junction potential in extracellular space, electrochemical transport in ion channels, the electrical potential distortions inv… Show more

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Cited by 14 publications
(6 citation statements)
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References 191 publications
(270 reference statements)
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“…A new model was proposed to predict the rate of phenol electrosorption onto beads by incorporating the transport phenomena defined by the Nernst-Planck equation (Jasielec, 2021) that include diffusion, electromigration and convection. Electromigration was neglected with the simulated effluent since the phenol molecule (pKa = 9.95) is uncharged at the applied pH of 4.…”
Section: Modelingmentioning
confidence: 99%
“…A new model was proposed to predict the rate of phenol electrosorption onto beads by incorporating the transport phenomena defined by the Nernst-Planck equation (Jasielec, 2021) that include diffusion, electromigration and convection. Electromigration was neglected with the simulated effluent since the phenol molecule (pKa = 9.95) is uncharged at the applied pH of 4.…”
Section: Modelingmentioning
confidence: 99%
“…Studying non-linear electrokinetics using numerical models requires an important disclaimer about assumptions. The two critical assumptions are called the "constant field" and "electroneutrality" assumptions 44,45 . In fact, the electroneutrality assumption leads to paradox, or circular argument, in which the electric field is solved assuming no charge separation but the effect of the electric field induces charge separation which changes the electric field 46 .…”
Section: Numerical Modelmentioning
confidence: 99%
“…Yet, even though individual ion channels can be represented in the EMI model framework, the model does not represent the strong gradients in ion concentrations close to these channels. In order to study the electrodiffusion close to active ion channels placed in the cell membrane, it is necessary to solve the Poisson-Nernst-Planck equations (PNP, see, e.g., [ 7 , 8 ]) which models electrodiffusion at ∼nm level. These equations are challenging to solve numerically because very strong gradients necessitate extremely fine spatial (∼0.5 nm) and temporal (∼0.01 ns) resolutions.…”
Section: Introductionmentioning
confidence: 99%