Abstract

Gaussian network model (GNM), regarded as the simplest and most representative coarse-grained model, has been widely adopted to analyze and reveal protein dynamics and functions. Designing a variation of the classical GNM, by defining a new Kirchhoff matrix, is the way to improve the residue flexibility modeling. We combined information arising from local relative solvent accessibility (RSA) between two residues into the Kirchhoff matrix of the parameter-free GNM. The undetermined parameters in the new Kirchhoff matrix were estimated by using particle swarm optimization. The usage of RSA was motivated by the fact that our previous work using RSA based linear regression model resulted out higher prediction quality of the residue flexibility when compared with the classical GNM and the parameter free GNM. Computational experiments, conducted based on one training dataset, two independent datasets and one additional small set derived by molecular dynamics simulations, demonstrated that the average correlation coefficients of the proposed RSA based parameter-free GNM, called RpfGNM, were significantly increased when compared with the parameter-free GNM. Our empirical results indicated that a variation of the classical GNMs by combining other protein structural properties is an attractive way to improve the quality of flexibility modeling.

Highlights

  • Proteins are not static but are constantly in motion[1]

  • The structure-based method DsspRSA9 in our previous work[14], which investigated the relationship between the residue flexibility measured using B-factor and the local solvent accessibility, can provide better prediction of B-factors when compared with pfGNM14, 16

  • Inspired by the gap in B-factor prediction quality between pfGNM and DsspRSA9, we proposed a variation of the parameter-free Gaussian network model, called RSA based parameter-free Gaussian network model (RpfGNM), by adding the information from the relative solvent accessibility of residues

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Summary

Introduction

Proteins are not static but are constantly in motion[1]. The structural flexibility and dynamics associated with these motions allows conformational changes to implement various important biological processes and functions[2,3,4,5]. The ENMs, including the isotropic GNM (Gaussian network model)[23,24,25] and the ANM (anisotropic network model)[26], define spring-like interactions between residues that are within a certain cutoff distance They simplify the complicated all-atom potentials into a quadratic function in the vicinity of the equilibrium state, which allows for decomposing the motions into normal modes with different frequencies. Yang et al.[45] developed a parameter-free Gaussian network model (pfGNM) that replaced the distance cutoff using the inverse square distance It significantly improved the B-factor prediction when compared with the classical GNM45. Inspired by the gap in B-factor prediction quality between pfGNM and DsspRSA9, we proposed a variation of the parameter-free Gaussian network model, called RpfGNM, by adding the information from the relative solvent accessibility of residues. The proposed RpfGNM provides normal modes as well as information about the collective motions

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