A regularized Matched Interface and Boundary Method (MIB) for Solving Polarizable Multipole Poisson-Boltzmann model
Xin Yang, Shan Zhao, Weihua Geng

TL;DR
This paper introduces a regularized Matched Interface and Boundary (MIB) method to accurately solve the Polarizable Multipole Poisson-Boltzmann model, improving numerical stability and precision for biomolecular electrostatics with AMOEBA force field.
Contribution
The paper develops a novel regularized MIB method that handles singularities in the PM-PB model while maintaining second-order accuracy, advancing computational techniques for biomolecular electrostatics.
Findings
Validated on Kirkwood sphere with analytical solutions
Achieved second-order accuracy in protein charge distributions
Enhanced numerical stability for complex biomolecular models
Abstract
To accurately model the electron density and polarization, a polarizable multipole (PM) model using the AMOEBA force field has been introduced \cite{Ren:2003, Shi:2013} recently. In the AMOEBA force field, the traditional point atomic representation is updated with permanent multipoles including additional dipoles and quadrupoles at atom centers in terms of derivatives of delta functions. Meanwhile, the polarization of the solute is considered by the introduction of induced dipoles. The AMOEBA forcefield thus shows significantly better agreement with experimental and high-level {\it ab initio} results. Moreover, the AMOEBA force field keeps the simple atomic structure, so that it can conviniently replace the traditional partial charge model. In this paper, we address the numerical challenges associated with the Polarizable Multipole Poisson--Boltzamnnn (PM-PB) model, which couples the…
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Taxonomy
TopicsProtein Structure and Dynamics · Enzyme Structure and Function · Lipid Membrane Structure and Behavior
