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Wolfgang Nonner

Researcher at University of Miami

Publications -  60
Citations -  4237

Wolfgang Nonner is an academic researcher from University of Miami. The author has contributed to research in topics: Ion & Gating. The author has an hindex of 36, co-authored 60 publications receiving 4075 citations. Previous affiliations of Wolfgang Nonner include University of Washington & Saarland University.

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Coupling Poisson–Nernst–Planck and density functional theory to calculate ion flux

TL;DR: In this paper, a drift-diffusion (Poisson-Nernst-Planck, PNP) transport system designed to model biological ion channels is presented, where the ions are described as hard spheres with excess chemical potentials computed from equilibrium density functional theory (DFT).
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Ion Permeation and Glutamate Residues Linked by Poisson-Nernst-Planck Theory in L-Type Calcium Channels

TL;DR: The successful prediction of Ca fluxes in this paper demonstrates that ad hoc electrostatic parameters, multiple discrete binding sites, and logistic assumptions of single-file movement are all unnecessary for the prediction of permeation in Ca channels over a wide range of conditions.
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Binding and Selectivity in L-Type Calcium Channels:A Mean Spherical Approximation

TL;DR: This study examines the hypothesis that selectivity in this locus is determined by mutual electrostatic screening and volume exclusion between ions and carboxylate oxygens of finite diameters, and predicts Ba(2+)/Ca(2+) and Na(+)/Li(+) competition, and Cl(-) exclusion as observed.
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A new voltage clamp method for Ranvier nodes.

TL;DR: A voltage clamp method for the membrane of Ranvier nodes is described and its error possibilities are discussed in this article, where the potential in the axoplasm of the node is kept constant by negative feedback whereas the potential of the external fluid is adjusted to give the desired membrane potential.
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Density functional theory of charged, hard-sphere fluids

TL;DR: The general problem of finding the excess free energy functional has been replaced by the specific problem of choosing a RFD functional, and a particular RFDfunctional is presented that accurately reproduces the results of Monte Carlo simulations.