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Analysis of the Symbols Table in D.E. Knuth's Model

Identifieur interne : 000984 ( Crin/Corpus ); précédent : 000983; suivant : 000985

Analysis of the Symbols Table in D.E. Knuth's Model

Auteurs : P. Feinsilver ; R. Schott

Source :

RBID : CRIN:feinsilver90b

English descriptors

Abstract

In this paper we analyze the average behaviour of the symbol table in the statistical model introduced by J. Françon and D.E. Knuth\, : if the size of the dynamic data structure is k, then the number of possibilities is equal to one for a deletion and 4 for a positive query, but the number of possibilities for the i-th insertion is equal to i. This data structure gives rise to very difficult combinatorial problems and novel ideas are used in the analysis since the classical methods do not apply.

Links to Exploration step

CRIN:feinsilver90b

Le document en format XML

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<term>Bessel functions</term>
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<front>
<div type="abstract" xml:lang="en" wicri:score="1002">In this paper we analyze the average behaviour of the symbol table in the statistical model introduced by J. Françon and D.E. Knuth\, : if the size of the dynamic data structure is k, then the number of possibilities is equal to one for a deletion and 4 for a positive query, but the number of possibilities for the i-th insertion is equal to i. This data structure gives rise to very difficult combinatorial problems and novel ideas are used in the analysis since the classical methods do not apply.</div>
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<BibTex type="techreport">
<ref>feinsilver90b</ref>
<crinnumber>90-R-156</crinnumber>
<category>15</category>
<equipe>EURECA</equipe>
<author>
<e>Feinsilver, P.</e>
<e>Schott, R.</e>
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<title>Analysis of the Symbols Table in D.E. Knuth's Model</title>
<institution>Centre de Recherche en Informatique de Nancy</institution>
<year>1990</year>
<type>Rapport interne</type>
<address>Vandoeuvre-lès-Nancy</address>
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<e>symbol table</e>
<e>Bessel functions</e>
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<abstract>In this paper we analyze the average behaviour of the symbol table in the statistical model introduced by J. Françon and D.E. Knuth\, : if the size of the dynamic data structure is k, then the number of possibilities is equal to one for a deletion and 4 for a positive query, but the number of possibilities for the i-th insertion is equal to i. This data structure gives rise to very difficult combinatorial problems and novel ideas are used in the analysis since the classical methods do not apply.</abstract>
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