Structural determinant of protein designability

Here we present an approximate analytical theory for the relationship between a protein structure's contact matrix and the shape of its energy spectrum in amino acid sequence space. We demonstrate a dependence of the number of sequences of low energy in a structure on the eigenvalues of the str...

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Bibliographic Details
Published in:Physical review letters Vol. 90; no. 21; p. 218101
Main Authors: England, Jeremy L, Shakhnovich, Eugene I
Format: Journal Article
Language:English
Published: United States 30-05-2003
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Summary:Here we present an approximate analytical theory for the relationship between a protein structure's contact matrix and the shape of its energy spectrum in amino acid sequence space. We demonstrate a dependence of the number of sequences of low energy in a structure on the eigenvalues of the structure's contact matrix, and then use a Monte Carlo simulation to test the applicability of this analytical result to cubic lattice proteins. We find that the lattice structures with the most low-energy sequences are the same as those predicted by the theory. We argue that, given sufficiently strict requirements for foldability, these structures are the most designable, and we propose a simple means to test whether the results in this paper hold true for real proteins.
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ISSN:0031-9007
1079-7114
DOI:10.1103/PhysRevLett.90.218101