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On implementing signature-based Gröbner basis algorithms using linear algebraic routines from M4RI

Published: 14 August 2015 Publication History

Abstract

No abstract available.

References

[1]
M. Albrecht and G. Bard. The M4RI library -- Version 20130416. 2013. http://m4ri.sagemath.org
[2]
J.-C. Faugère. A new efficient algorithm for computing Gröbner bases without reduction to zero (F5). In proc. ISSAC'02, ACM Press, New York, USA, 75--82, 2002. Revised version downloaded from fgbrs.lip6.fr/jcf/Publications/index.html.
[3]
S. H. Gao, F. Volny, and M. S. Wang. A new algorithm for computing Gröbner bases. Cryptology ePrint Archive, Report 2010/641, 2010. Latest version is given in July, 2013, and downloaded from http://www.math.clemson.edu/~sgao/pub.html.
[4]
Y. Sun, D. D. Lin and D. K. Wang. An improvement over the GVW algorithm for inhomogeneous polynomial systems. Preprint, available at http://arxiv.org/abs/1404.1428, 2014.

Cited By

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  • (2021)Cryptanalysis of Cramer-Shoup Like Cryptosystems Based on Index Exchangeable FamilyInternational Journal of Foundations of Computer Science10.1142/S012905412150004032:01(73-91)Online publication date: 6-Jan-2021

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Published In

cover image ACM Communications in Computer Algebra
ACM Communications in Computer Algebra  Volume 49, Issue 2
June 2015
66 pages
ISSN:1932-2232
EISSN:1932-2240
DOI:10.1145/2815111
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Association for Computing Machinery

New York, NY, United States

Publication History

Published: 14 August 2015
Published in SIGSAM-CCA Volume 49, Issue 2

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  • (2021)Cryptanalysis of Cramer-Shoup Like Cryptosystems Based on Index Exchangeable FamilyInternational Journal of Foundations of Computer Science10.1142/S012905412150004032:01(73-91)Online publication date: 6-Jan-2021

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