Ionic channels in biological membranes. Electrostatic analysis of a natural nanotube
arXiv:1610.04123 · doi:10.1080/001075198181775
Abstract
A simple theory of ion permeation through a channel is presented, in which diffusion occurs according to Fick's law and drift according to Ohm's law, in the electric field determined by all the charges present. This theory accounts for permeation in the channels studied to date in a wide range of solutions. Interestingly, the theory works because the shape of the electric field is a sensitive function of experimental conditions, e.g., ion concentration. Rate constants for flux are sensitive functions of ionic concentration because the fixed charge of the channel protein is shielded by the ions in an near it. Such shielding effects are not included in traditional theories of ionic channels, or other proteins, for that matter.
Spelling errors corrected
Cited by in corpus (10)
- A free energy satisfying finite difference method for Poisson--Nernst--Planck equations
- Numerical Solution of 3D Poisson-Nernst-Planck Equations Coupled with Classical Density Functional Theory for Modeling Ion and Electron Transport in a Confined Environment
- Unconditionally positivity preserving and energy dissipative schemes for Poisson--Nernst--Planck equations
- Positivity-preserving third order DG schemes for Poisson--Nernst--Planck equations
- A dynamic mass transport method for Poisson-Nernst-Planck equations
- A Maxwell-Ampère Nernst-Planck Framework for Modeling Charge Dynamics
- Structure-preserving numerical method for Maxwell-Ampère Nernst-Planck model
- Geometrical effects on nonlinear electrodiffusion in cell physiology
- Charge fluctuations and their effect on conduction in biological ion channels
- Local Structure-Preserving Relaxation Method for Charged Systems on Unstructured Meshes