InforLorV4, Hal, Checkpoint, bibRecord, 000182

Objects in Polynomial Time

Identifieur interne : 000182 ( Hal/Checkpoint ); précédent : 000181; suivant : 000183

Objects in Polynomial Time

Auteurs : Emmanuel Hainry [France] ; Romain Péchoux [France]

Source :

RBID : Hal:hal-01206161

Abstract

A type system based on non-interference and data ramification principles is introduced in order to capture the set of functions computable in polynomial time on OO programs. The studied language is general enough to capture most OO constructs and our characterization is quite expressive as it allows the analysis of a combination of imperative loops and of data ramification scheme based on Bellantoni and Cook's safe recursion using function algebra.

Url:

https://hal.inria.fr/hal-01206161

DOI: 10.1007/978-3-319-26529-2_21

Links toward previous steps (curation, corpus...)

to stream Hal, to step Corpus: 003645
to stream Hal, to step Curation: 003645

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Hal:hal-01206161

Le document en format XML

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<sourceDesc><biblStruct><analytic><title xml:lang="en">Objects in Polynomial Time</title>
<author role="aut"><persName><forename type="first">Emmanuel</forename>
<surname>Hainry</surname>
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<email>Emmanuel.Hainry@loria.fr</email>
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<surname>Péchoux</surname>
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<email>romain.pechoux@loria.fr</email>
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<monogr><meeting><title>APLAS 2015</title>
<date type="start">2015-11-30</date>
<date type="end">2015-12-02</date>
<settlement>Pohang</settlement>
<country key="KR">South Korea</country>
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<editor>Xinyu Feng</editor>
<editor>Sungwoo Park</editor>
<imprint><publisher>Springer</publisher>
<biblScope unit="serie">Lecture Notes in Computer Science</biblScope>
<biblScope unit="volume">9458</biblScope>
<biblScope unit="pp">387--404</biblScope>
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<abstract xml:lang="en">A type system based on non-interference and data ramification principles is introduced in order to capture the set of functions computable in polynomial time on OO programs. The studied language is general enough to capture most OO constructs and our  characterization is quite expressive as it allows the analysis of a combination of imperative loops and of data ramification scheme  based on Bellantoni and Cook's safe recursion using function algebra.</abstract>
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Objects in Polynomial Time

Objects in Polynomial Time

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