Inverse Protein Folding Problem via Quadratic Programming
Andrii Riazanov (MIPT, Skoltech), Mikhail Karasikov (MIPT, Skoltech),, Sergei Grudinin (NANO-D)

TL;DR
This paper introduces a quadratic programming approach to solve the inverse protein folding problem, predicting amino acid sequences from 3D structures by energy minimization and convex relaxation techniques.
Contribution
It formulates the inverse protein folding as a quadratic optimization problem and applies relaxation methods to efficiently predict amino acid sequences from tertiary structures.
Findings
Different relaxation techniques improve prediction accuracy
Quadratic programming effectively models the inverse folding problem
Experimental results demonstrate the method's viability
Abstract
This paper presents a method of reconstruction a primary structure of a protein that folds into a given geometrical shape. This method predicts the primary structure of a protein and restores its linear sequence of amino acids in the polypeptide chain using the tertiary structure of a molecule. Unknown amino acids are determined according to the principle of energy minimization. This study represents inverse folding problem as a quadratic optimization problem and uses different relaxation techniques to reduce it to the problem of convex optimizations. Computational experiment compares the quality of these approaches on real protein structures.
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Taxonomy
TopicsProtein Structure and Dynamics · Enzyme Structure and Function · Chemical Synthesis and Analysis
