Literature DB >> 21335320

Topology and prediction of RNA pseudoknots.

Christian M Reidys1, Fenix W D Huang, Jørgen E Andersen, Robert C Penner, Peter F Stadler, Markus E Nebel.   

Abstract

MOTIVATION: Several dynamic programming algorithms for predicting RNA structures with pseudoknots have been proposed that differ dramatically from one another in the classes of structures considered.
RESULTS: Here, we use the natural topological classification of RNA structures in terms of irreducible components that are embeddable in the surfaces of fixed genus. We add to the conventional secondary structures four building blocks of genus one in order to construct certain structures of arbitrarily high genus. A corresponding unambiguous multiple context-free grammar provides an efficient dynamic programming approach for energy minimization, partition function and stochastic sampling. It admits a topology-dependent parametrization of pseudoknot penalties that increases the sensitivity and positive predictive value of predicted base pairs by 10-20% compared with earlier approaches. More general models based on building blocks of higher genus are also discussed. AVAILABILITY: The source code of gfold is freely available at http://www.combinatorics.cn/cbpc/gfold.tar.gz. CONTACT: duck@santafe.edu SUPPLEMENTARY INFORMATION: Supplementary data are available at Bioinformatics online.

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Substances:

Year:  2011        PMID: 21335320     DOI: 10.1093/bioinformatics/btr090

Source DB:  PubMed          Journal:  Bioinformatics        ISSN: 1367-4803            Impact factor:   6.937


  21 in total

1.  On the page number of RNA secondary structures with pseudoknots.

Authors:  Peter Clote; Stefan Dobrev; Ivan Dotu; Evangelos Kranakis; Danny Krizanc; Jorge Urrutia
Journal:  J Math Biol       Date:  2011-12-10       Impact factor: 2.259

2.  The block spectrum of RNA pseudoknot structures.

Authors:  Thomas J X Li; Christie S Burris; Christian M Reidys
Journal:  J Math Biol       Date:  2019-06-06       Impact factor: 2.259

3.  Statistics of topological RNA structures.

Authors:  Thomas J X Li; Christian M Reidys
Journal:  J Math Biol       Date:  2016-11-16       Impact factor: 2.259

4.  Topological classification and enumeration of RNA structures by genus.

Authors:  J E Andersen; R C Penner; C M Reidys; M S Waterman
Journal:  J Math Biol       Date:  2012-10-02       Impact factor: 2.259

5.  Algebraic and combinatorial properties of common RNA pseudoknot classes with applications.

Authors:  Markus E Nebel; Frank Weinberg
Journal:  J Comput Biol       Date:  2012-10       Impact factor: 1.479

6.  Shapes of interacting RNA complexes.

Authors:  Benjamin M M Fu; Christian M Reidys
Journal:  J Comput Biol       Date:  2014-07-30       Impact factor: 1.479

7.  Combinatorics of γ-structures.

Authors:  Hillary S W Han; Thomas J X Li; Christian M Reidys
Journal:  J Comput Biol       Date:  2014-04-01       Impact factor: 1.479

8.  Algebraic Dynamic Programming over general data structures.

Authors:  Christian Höner zu Siederdissen; Sonja J Prohaska; Peter F Stadler
Journal:  BMC Bioinformatics       Date:  2015-12-16       Impact factor: 3.169

9.  A domain-level DNA strand displacement reaction enumerator allowing arbitrary non-pseudoknotted secondary structures.

Authors:  Stefan Badelt; Casey Grun; Karthik V Sarma; Brian Wolfe; Seung Woo Shin; Erik Winfree
Journal:  J R Soc Interface       Date:  2020-06-03       Impact factor: 4.118

10.  McGenus: a Monte Carlo algorithm to predict RNA secondary structures with pseudoknots.

Authors:  Michaël Bon; Cristian Micheletti; Henri Orland
Journal:  Nucleic Acids Res       Date:  2012-12-16       Impact factor: 16.971

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