Reconstruction of sequence from its circular partial sums for cyclopeptide sequencing problem

peer-reviewed · Journal of Bioinformatics and Computational Biology · 2015

peer-reviewed · Journal of Bioinformatics and Computational Biology · 2015. Eduard Fomin. In this paper, we consider the cyclopeptide sequencing problem that arose in computational biology with…
Date 2015-02-01
Type peer-reviewed
Venue Journal of Bioinformatics and Computational Biology
Publisher World Scientific Pub Co Pte Lt
Contribution algorithm
DOI 10.1142/s0219720015400089
Citations (OpenAlex) 8
Venue 2-year citedness 0.89

Abstract

In this paper, we consider the cyclopeptide sequencing problem that arose in computational biology with regard to de novo peptide sequencing in the 2000s. The sequencing problem for cyclic peptides is reduced in mathematics to the one-dimensional beltway problem: given a set of all circular pairwise distances between points, find the coordinates of these points. The beltway problem is one of the few fundamental problems that are neither known to be NP-complete nor solvable by polynomial-time algorithms. We develop an efficient algorithm for the cyclopeptide sequencing problem. The algorithm exploits information on possible elements of sequence and, thus, it makes it possible to restore sequences of lengths up to 160 elements. Numerical simulations sustain the effectiveness of the proposed algorithm.

Authors

  1. Eduard Fomin · Institute of Cytology and Genetics, Russian Academy of Sciences, Siberian Branch of the Russian Academy of Sciences

Methods and tools

  • Cyclopeptide beltway reconstruction: Reduces cyclic peptide sequencing from mass spectra to the beltway problem and solves it with an algorithm that restores sequences of up to 160 residues.

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