On Design of Optimal Nonlinear Kernel Potential Function for Protein Folding and Protein Design
Changyu Hu, Xiang Li, Jie Liang

TL;DR
This paper introduces a novel nonlinear kernel potential for protein folding and design, outperforming traditional linear potentials by effectively discriminating native structures and sequences using a geometric optimization framework.
Contribution
It develops a new framework for designing nonlinear protein potentials using Gaussian kernels, improving discrimination of native proteins over existing linear methods.
Findings
Nonlinear kernel potentials achieve perfect discrimination of native structures.
Linear potentials cannot perfectly discriminate native sequences in complex tasks.
Nonlinear potentials perform well on independent test sets.
Abstract
Potential functions are critical for computational studies of protein structure prediction, folding, and sequence design. A class of widely used potentials for coarse grained models of proteins are contact potentials in the form of weighted linear sum of pairwise contacts. However, these potentials have been shown to be unsuitable choices because they cannot stabilize native proteins against a large number of decoys generated by gapless threading. We develop an alternative framework for designing protein potential. We describe how finding optimal protein potential can be understood from two geometric viewpoints, and we derive nonlinear potentials using mixture of Gaussian kernel functions for folding and design. The optimization criterion for obtaining parameters of the potential is to minimize bounds on the generalization error of discriminating protein structures and decoys not used…
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Taxonomy
TopicsProtein Structure and Dynamics · Biochemical and Structural Characterization · Enzyme Structure and Function
