Optimized Wang-Landau sampling of lattice polymers: Ground state search and folding thermodynamics of HP model proteins
Thomas W\"ust, David P. Landau

TL;DR
This paper introduces an optimized Wang-Landau sampling Monte Carlo method with advanced trial moves for efficiently studying lattice protein models, successfully identifying ground states and thermodynamics of complex HP sequences up to 500 residues.
Contribution
It develops a robust, fast, and flexible Monte Carlo algorithm combining Wang-Landau sampling with specialized moves for lattice proteins, improving ground state search and thermodynamic analysis.
Findings
Successfully found all known ground states for difficult HP sequences.
Determined energy density of states and folding thermodynamics for sequences up to 500 residues.
Analyzed differences between random and protein-like heteropolymers.
Abstract
Coarse-grained (lattice-) models have a long tradition in aiding efforts to decipher the physical or biological complexity of proteins. Despite the simplicity of these models, however, numerical simulations are often computationally very demanding and the quest for efficient algorithms is as old as the models themselves. Expanding on our previous work [T. W\"ust and D. P. Landau, Phys. Rev. Lett. 102, 178101 (2009)], we present a complete picture of a Monte Carlo method based on Wang-Landau sampling in combination with efficient trial moves (pull, bond-rebridging and pivot moves) which is particularly suited to the study of models such as the hydrophobic-polar (HP) lattice model of protein folding. With this generic and fully blind Monte Carlo procedure, all currently known putative ground states for the most difficult benchmark HP sequences could be found. For most sequences we could…
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