Peierls-Nabarro Barrier and Protein Loop Propagation
Adam K. Sieradzan, Antti Niemi, Xubiao Peng

TL;DR
This study models protein loop propagation as a kink moving along the backbone lattice, analyzing energy barriers and dissipative forces that influence folding dynamics using coarse-grained molecular dynamics.
Contribution
It introduces a novel approach to understanding protein folding by modeling loop propagation as a kink in a discrete nonlinear Schrödinger equation framework.
Findings
Energy barriers significantly affect kink propagation in proteins.
Dissipative forces influence the folding pathway and native state attainment.
Kink dynamics can predict stress and relief regions in protein structures.
Abstract
When a self-localized quasiparticle excitation propagates along a discrete one dimensional lattice, it becomes subject to a dissipation that converts the kinetic energy into lattice vibrations. Eventually the kinetic energy does no longer enable the excitation to cross over the minimum energy barrier between neighboring sites, and the excitation becomes localized within a lattice cell. In the case of a protein, the lattice structure consists of the C-alpha backbone. The self-localized quasiparticle excitation is the elemental building block of loops. It can be modeled by a kink which solves a variant of the discrete non-linear Schroedinger equation (DNLS). We study the propagation of such a kink in the case of protein G related albumin-binding domain, using the UNRES coarse-grained molecular dynamics force field. We estimate the height of the energy barriers the kink needs to cross…
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