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Title:Counting and Groebner Bases
Authors: Kyriakos Kalorkoti
Date: 2001
Publication Title:Journal of Symbolic Computation
Publisher:Elsevier
Publication Type:Journal Article Publication Status:Published
Volume No:# 31(3) Page Nos:307-313
DOI:10.1006/jsco.2000.1575
Abstract:
We show how the compexity of counting relates to the well known phenomenon that computing Groebner basses under a lexicographic order is generally harder than total degree orders. We give simple expamples of polynomials for which it is very easy to compute their Groebner basis using a total degree order but for which exponential time is required for a lexicogrphic order. It follows that conversion algorithms do not help in such cases.
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Bibtex format
@Article{EDI-INF-RR-0336,
author = { Kyriakos Kalorkoti },
title = {Counting and Groebner Bases},
journal = {Journal of Symbolic Computation},
publisher = {Elsevier},
year = 2001,
volume = {# 31(3)},
pages = {307-313},
doi = {10.1006/jsco.2000.1575},
}


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