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Shenggao Zhou

Researcher at Soochow University (Suzhou)

Publications -  56
Citations -  719

Shenggao Zhou is an academic researcher from Soochow University (Suzhou). The author has contributed to research in topics: Nernst equation & Numerical analysis. The author has an hindex of 13, co-authored 42 publications receiving 548 citations. Previous affiliations of Shenggao Zhou include Central South University & University of California, San Diego.

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Mean-field description of ionic size effects with nonuniform ionic sizes: a numerical approach.

TL;DR: Extensive numerical tests demonstrate that the mean-field model and numerical method capture qualitatively some significant ionic size effects, particularly those for multivalent ionic solutions, such as the stratification of multivalent counterions near a charged surface.
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Variational Implicit Solvation with Poisson-Boltzmann Theory.

TL;DR: The computational results show that VISM with PB theory can capture well the sensitive response of capillary evaporation to the charge in hydrophobic confinement and the polymodal hydration behavior and can provide accurate estimates of binding affinity of the host–guest system.
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Identification of protein-ligand binding sites by the level-set variational implicit-solvent approach.

TL;DR: The recently developed level-set variational implicit-solvent model with the Coulomb field approximation (CFA) is used to locate and characterize potential protein–small-molecule binding sites and it was found that the ligand binding orientations are consistent with the hydrophilic and hydrophobic descriptions provided by VISM.
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A Positivity-Preserving, Energy Stable And Convergent Numerical Scheme For The Poisson-Nernst-Planck System

TL;DR: This work will be the first to combine the following three theoretical properties for a numerical scheme for the PNP system: (i) unique solvability and positivity, (ii) energy stability, and (iii) optimal rate convergence.
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Ionic Size Effects: Generalized Boltzmann Distributions, Counterion Stratification, and Modified Debye Length.

TL;DR: This paper presents a detailed analysis and numerical calculations of such a free-energy functional to understand the dependence of the ionic charge density on the electrostatic potential through the generalized Boltzmann distributions, the role of ionic valence-to-volume ratios in the counterion stratification, and the modification of Debye length due to the effect of Ionic sizes.