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| Authoritative: http://dx.doi.org/10.1142/S0217979207045244 (Publisher's PDF... likely be available here.) |
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Abstract
A formal language is called factorizable if any substring of a word in it also belongs to the language. Symbolic sequences from symbolic dynamics make factorizable languages by definition. In studying avoided and under-represented strings in bacterial genomes we have defined a factorizable language for each complete genome. Recently, in studying the problem of uniqueness of reconstruction of a protein sequence from its constituent K-peptides we encounter again factorizable language which helps to build a finite state automaton to recognize the uniqueness of reconstruction. We present a brief review of these applications of factorizable languages from dynamics to biology.BibTexKeywords: Symbolic dynamics; formal language; proteins; DNA sequence
@article{hao07factorizableLanguage,
author={Bailin Hao and Huimin Xie},
title={Factorizable language revisited from dynamics to biology},
journal={International Journal of Modern Physics B},
year={2007},
volume={21},
number={23-24},
pages={4077-4082},
doi={10.1142/S0217979207045244},
url={http://groups.lis.illinois.edu/amag/langev/paper/hao07factorizableLanguage.html},
keywords={Symbolic dynamics; formal language; proteins; DNA sequence}
}