Fully differentiable coarse-grained and all-atom knowledge-based potentials for RNA structure evaluation
Author(s) -
Julie Bernauer,
Xuhui Huang,
Adelene Y. L. Sim,
Michael Levitt
Publication year - 2011
Publication title -
rna
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 3.037
H-Index - 171
eISSN - 1469-9001
pISSN - 1355-8382
DOI - 10.1261/rna.2543711
Subject(s) - rna , parameterized complexity , differentiable function , computational biology , biology , nucleic acid structure , representation (politics) , identification (biology) , set (abstract data type) , atom (system on chip) , molecular dynamics , computer science , biological system , algorithm , gene , computational chemistry , mathematics , genetics , chemistry , pure mathematics , law , botany , politics , political science , programming language , embedded system
RNA molecules play integral roles in gene regulation, and understanding their structures gives us important insights into their biological functions. Despite recent developments in template-based and parameterized energy functions, the structure of RNA--in particular the nonhelical regions--is still difficult to predict. Knowledge-based potentials have proven efficient in protein structure prediction. In this work, we describe two differentiable knowledge-based potentials derived from a curated data set of RNA structures, with all-atom or coarse-grained representation, respectively. We focus on one aspect of the prediction problem: the identification of native-like RNA conformations from a set of near-native models. Using a variety of near-native RNA models generated from three independent methods, we show that our potential is able to distinguish the native structure and identify native-like conformations, even at the coarse-grained level. The all-atom version of our knowledge-based potential performs better and appears to be more effective at discriminating near-native RNA conformations than one of the most highly regarded parameterized potential. The fully differentiable form of our potentials will additionally likely be useful for structure refinement and/or molecular dynamics simulations.
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