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Unranking of unlabelled decomposable structures

Identifieur interne : 002686 ( Crin/Curation ); précédent : 002685; suivant : 002687

Unranking of unlabelled decomposable structures

Auteurs : François Bertault ; Paul Zimmermann

Source :

RBID : CRIN:bertault99b

English descriptors

Abstract

The generic decomposable method can be used for describing various kinds of sets of combinatorial structures, including planar and non planar general rooted trees, necklaces, integer compositions and context-free grammars. We present in this article an incremental algorithm that solves the unranking problem on sets of unlabeled decomposable structures described by using constructors Union, Product, Set and Cycle.

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CRIN:bertault99b

Le document en format XML

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<div type="abstract" xml:lang="en" wicri:score="1172">The generic decomposable method can be used for describing various kinds of sets of combinatorial structures, including planar and non planar general rooted trees, necklaces, integer compositions and context-free grammars. We present in this article an incremental algorithm that solves the unranking problem on sets of unlabeled decomposable structures described by using constructors Union, Product, Set and Cycle.</div>
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<BibTex type="inproceedings">
<ref>bertault99b</ref>
<crinnumber>99-R-184</crinnumber>
<category>3</category>
<author>
<e>Bertault, François</e>
<e>Zimmermann, Paul</e>
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<title>Unranking of unlabelled decomposable structures</title>
<booktitle>{Troisième Conférence International sur les Ensembles Ordonnés, Algorithmes et Applications - Ordal'99, Montpellier, France}</booktitle>
<year>1999</year>
<month>Aug</month>
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<abstract>The generic decomposable method can be used for describing various kinds of sets of combinatorial structures, including planar and non planar general rooted trees, necklaces, integer compositions and context-free grammars. We present in this article an incremental algorithm that solves the unranking problem on sets of unlabeled decomposable structures described by using constructors Union, Product, Set and Cycle.</abstract>
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