A general framework for genome rearrangement with biological constraints

Abstract This paper generalizes previous studies on genome rearrangement under biological constraints, using double cut and join (DCJ). We propose a model for weighted DCJ, along with a family of optimization problems called $$\varphi$$ φ -MCPS (Minimum Cost Parsimonious Scenario), that are based on...

Full description

Bibliographic Details
Main Authors: Pijus Simonaitis, Annie Chateau, Krister M. Swenson
Format: Article
Language:English
Published: BMC 2019-07-01
Series:Algorithms for Molecular Biology
Subjects:
Online Access:http://link.springer.com/article/10.1186/s13015-019-0149-4
id doaj-6c1212496f084629aba36380f88c62f7
record_format Article
spelling doaj-6c1212496f084629aba36380f88c62f72020-11-25T03:01:04ZengBMCAlgorithms for Molecular Biology1748-71882019-07-0114111410.1186/s13015-019-0149-4A general framework for genome rearrangement with biological constraintsPijus Simonaitis0Annie Chateau1Krister M. Swenson2CNRS, LIRMM, Université MontpellierCNRS, LIRMM, Université MontpellierCNRS, LIRMM, Université MontpellierAbstract This paper generalizes previous studies on genome rearrangement under biological constraints, using double cut and join (DCJ). We propose a model for weighted DCJ, along with a family of optimization problems called $$\varphi$$ φ -MCPS (Minimum Cost Parsimonious Scenario), that are based on labeled graphs. We show how to compute solutions to general instances of $$\varphi$$ φ -MCPS, given an algorithm to compute $$\varphi$$ φ -MCPS on a circular genome with exactly one occurrence of each gene. These general instances can have an arbitrary number of circular and linear chromosomes, and arbitrary gene content. The practicality of the framework is displayed by presenting polynomial-time algorithms that generalize the results of Bulteau, Fertin, and Tannier on the Sorting by wDCJs and indels in intergenes problem, and that generalize previous results on the Minimum Local Parsimonious Scenario problem.http://link.springer.com/article/10.1186/s13015-019-0149-4Double cut and join (DCJ)Weighted genome rearrangementBreakpoint graphGraph edit distanceEdge switch
collection DOAJ
language English
format Article
sources DOAJ
author Pijus Simonaitis
Annie Chateau
Krister M. Swenson
spellingShingle Pijus Simonaitis
Annie Chateau
Krister M. Swenson
A general framework for genome rearrangement with biological constraints
Algorithms for Molecular Biology
Double cut and join (DCJ)
Weighted genome rearrangement
Breakpoint graph
Graph edit distance
Edge switch
author_facet Pijus Simonaitis
Annie Chateau
Krister M. Swenson
author_sort Pijus Simonaitis
title A general framework for genome rearrangement with biological constraints
title_short A general framework for genome rearrangement with biological constraints
title_full A general framework for genome rearrangement with biological constraints
title_fullStr A general framework for genome rearrangement with biological constraints
title_full_unstemmed A general framework for genome rearrangement with biological constraints
title_sort general framework for genome rearrangement with biological constraints
publisher BMC
series Algorithms for Molecular Biology
issn 1748-7188
publishDate 2019-07-01
description Abstract This paper generalizes previous studies on genome rearrangement under biological constraints, using double cut and join (DCJ). We propose a model for weighted DCJ, along with a family of optimization problems called $$\varphi$$ φ -MCPS (Minimum Cost Parsimonious Scenario), that are based on labeled graphs. We show how to compute solutions to general instances of $$\varphi$$ φ -MCPS, given an algorithm to compute $$\varphi$$ φ -MCPS on a circular genome with exactly one occurrence of each gene. These general instances can have an arbitrary number of circular and linear chromosomes, and arbitrary gene content. The practicality of the framework is displayed by presenting polynomial-time algorithms that generalize the results of Bulteau, Fertin, and Tannier on the Sorting by wDCJs and indels in intergenes problem, and that generalize previous results on the Minimum Local Parsimonious Scenario problem.
topic Double cut and join (DCJ)
Weighted genome rearrangement
Breakpoint graph
Graph edit distance
Edge switch
url http://link.springer.com/article/10.1186/s13015-019-0149-4
work_keys_str_mv AT pijussimonaitis ageneralframeworkforgenomerearrangementwithbiologicalconstraints
AT anniechateau ageneralframeworkforgenomerearrangementwithbiologicalconstraints
AT kristermswenson ageneralframeworkforgenomerearrangementwithbiologicalconstraints
AT pijussimonaitis generalframeworkforgenomerearrangementwithbiologicalconstraints
AT anniechateau generalframeworkforgenomerearrangementwithbiologicalconstraints
AT kristermswenson generalframeworkforgenomerearrangementwithbiologicalconstraints
_version_ 1724695156860387328