Loops in canonical RNA pseudoknot structures

In this article, we compute the limit distributions of the numbers of hairpin-loops, interior-loops and bulges in k-noncrossing RNA structures. The latter are coarse-grained RNA structures allowing for cross-serial interactions, subject to the constraint that there are at most k - 1 mutually crossin...

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Vydáno v:Journal of computational biology Ročník 18; číslo 12; s. 1793
Hlavní autoři: Nebel, Markus E, Reidys, Christian M, Wang, Rita R
Médium: Journal Article
Jazyk:angličtina
Vydáno: United States 01.12.2011
Témata:
Base Sequence
Models, Molecular
Molecular Sequence Data
Nucleic Acid Conformation
RNA - chemistry
RNA, Transfer, Amino Acyl - chemistry
RNA, Transfer, Amino Acyl - genetics
ISSN:1557-8666, 1557-8666
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Abstract In this article, we compute the limit distributions of the numbers of hairpin-loops, interior-loops and bulges in k-noncrossing RNA structures. The latter are coarse-grained RNA structures allowing for cross-serial interactions, subject to the constraint that there are at most k - 1 mutually crossing arcs in the diagram representation of the molecule. We prove central limit theorems by means of studying the corresponding bivariate generating functions. These generating functions are obtained by symbolic inflation of [Formula: see text]-shapes introduced by Reidys and Wang (2009).
AbstractList In this article, we compute the limit distributions of the numbers of hairpin-loops, interior-loops and bulges in k-noncrossing RNA structures. The latter are coarse-grained RNA structures allowing for cross-serial interactions, subject to the constraint that there are at most k - 1 mutually crossing arcs in the diagram representation of the molecule. We prove central limit theorems by means of studying the corresponding bivariate generating functions. These generating functions are obtained by symbolic inflation of [Formula: see text]-shapes introduced by Reidys and Wang (2009).In this article, we compute the limit distributions of the numbers of hairpin-loops, interior-loops and bulges in k-noncrossing RNA structures. The latter are coarse-grained RNA structures allowing for cross-serial interactions, subject to the constraint that there are at most k - 1 mutually crossing arcs in the diagram representation of the molecule. We prove central limit theorems by means of studying the corresponding bivariate generating functions. These generating functions are obtained by symbolic inflation of [Formula: see text]-shapes introduced by Reidys and Wang (2009).
In this article, we compute the limit distributions of the numbers of hairpin-loops, interior-loops and bulges in k-noncrossing RNA structures. The latter are coarse-grained RNA structures allowing for cross-serial interactions, subject to the constraint that there are at most k - 1 mutually crossing arcs in the diagram representation of the molecule. We prove central limit theorems by means of studying the corresponding bivariate generating functions. These generating functions are obtained by symbolic inflation of [Formula: see text]-shapes introduced by Reidys and Wang (2009).
Author Reidys, Christian M
Wang, Rita R
Nebel, Markus E
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  givenname: Christian M
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Snippet In this article, we compute the limit distributions of the numbers of hairpin-loops, interior-loops and bulges in k-noncrossing RNA structures. The latter are...
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SubjectTerms Base Sequence
Models, Molecular
Molecular Sequence Data
Nucleic Acid Conformation
RNA - chemistry
RNA, Transfer, Amino Acyl - chemistry
RNA, Transfer, Amino Acyl - genetics
Title Loops in canonical RNA pseudoknot structures
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