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On Positive TAGED with a Bounded Number of Constraints

Identifieur interne : 003692 ( Hal/Corpus ); précédent : 003691; suivant : 003693

On Positive TAGED with a Bounded Number of Constraints

Auteurs : Pierre-Cyrille Heam ; Vincent Hugot ; Olga Kouchnarenko

Source :

RBID : Hal:hal-00756564

Abstract

Tree Automata With Global Equality Constraints (aka. positive TAGED, or TAGE) are a variety of Bottom-Up Tree Automata, with added expressive power. While there is interest in using this formalism to extend existing regular model-checking frameworks -- built on vanilla tree automata -- such a project can only be practical if the algorithmic complexity of common decision problems is kept tractable. Unfortunately, useful TAGE decision problems sport very high complexities: Membership is NP-complete, Emptiness and Finiteness are both EXPTIME-complete, Universality and Inclusion are undecidable. It is well-known that restricting the kind of equality constraints can have a dramatic effect on complexity, as evidenced by Rigid Tree Automata. However, the influence of the number of constraints on complexity has yet to be examined. In this paper, we focus on three common decision problems: Emptiness, Finiteness and Membership, and study their algorithmic complexity under a bounded number of equality constraints.

Url:
DOI: 10.1007/978-3-642-31606-7_29

Links to Exploration step

Hal:hal-00756564

Le document en format XML

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<div type="abstract" xml:lang="en">Tree Automata With Global Equality Constraints (aka. positive TAGED, or TAGE) are a variety of Bottom-Up Tree Automata, with added expressive power. While there is interest in using this formalism to extend existing regular model-checking frameworks -- built on vanilla tree automata -- such a project can only be practical if the algorithmic complexity of common decision problems is kept tractable. Unfortunately, useful TAGE decision problems sport very high complexities: Membership is NP-complete, Emptiness and Finiteness are both EXPTIME-complete, Universality and Inclusion are undecidable. It is well-known that restricting the kind of equality constraints can have a dramatic effect on complexity, as evidenced by Rigid Tree Automata. However, the influence of the number of constraints on complexity has yet to be examined. In this paper, we focus on three common decision problems: Emptiness, Finiteness and Membership, and study their algorithmic complexity under a bounded number of equality constraints.</div>
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<title xml:lang="en">On Positive TAGED with a Bounded Number of Constraints</title>
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<forename type="first">Pierre-Cyrille</forename>
<surname>Heam</surname>
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<email>pheam@femto-st.fr</email>
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<forename type="first">Vincent</forename>
<surname>Hugot</surname>
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<email>vhugot@lifc.univ-fcomte.fr</email>
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<forename type="first">Olga</forename>
<surname>Kouchnarenko</surname>
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<title>CIAA - 17th International Conference on Implementation and Application of Automata 2012</title>
<date type="start">2012-07-17</date>
<date type="end">2012-07-20</date>
<settlement>Porto</settlement>
<country key="PT">Portugal</country>
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<publisher>Springer</publisher>
<biblScope unit="serie">Lecture Notes in Computer Science</biblScope>
<biblScope unit="volume">7381</biblScope>
<biblScope unit="pp">329-336</biblScope>
<date type="datePub">2012</date>
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<idno type="doi">10.1007/978-3-642-31606-7_29</idno>
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<abstract xml:lang="en">Tree Automata With Global Equality Constraints (aka. positive TAGED, or TAGE) are a variety of Bottom-Up Tree Automata, with added expressive power. While there is interest in using this formalism to extend existing regular model-checking frameworks -- built on vanilla tree automata -- such a project can only be practical if the algorithmic complexity of common decision problems is kept tractable. Unfortunately, useful TAGE decision problems sport very high complexities: Membership is NP-complete, Emptiness and Finiteness are both EXPTIME-complete, Universality and Inclusion are undecidable. It is well-known that restricting the kind of equality constraints can have a dramatic effect on complexity, as evidenced by Rigid Tree Automata. However, the influence of the number of constraints on complexity has yet to be examined. In this paper, we focus on three common decision problems: Emptiness, Finiteness and Membership, and study their algorithmic complexity under a bounded number of equality constraints.</abstract>
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