Algorithmic number theory. 6th international symposium, ANTS-VI, Burlington, VT, USA, June 13--18, 2004. Proceedings.
type: Item
instance of: scholarly article
title: Algorithmic number theory. 6th international symposium, ANTS-VI, Burlington, VT, USA, June 13--18, 2004. Proceedings.
zbMATH Open document ID: 1052.11002
published in: Lecture Notes in Computer Science
publication date: 2004-12-22T00:00:00Z
review text: The articles of this volume will be reviewed individually. The preceding symposium has been reviewed (see Zbl 0992.00024). Indexed articles: \textit{Kedlaya, Kiran S.}, Computing zeta functions via \(p\)-adic cohomology, 1-17 [Zbl 1125.14300] \textit{Rubin, K.; Silverberg, A.}, Using primitive subgroups to do more with fewer bits, 18-41 [Zbl 1125.94328] \textit{Elkies, Noam D.; Watkins, Mark}, Elliptic curves of large rank and small conductor, 42-56 [Zbl 1125.11327] \textit{Agarwal, Saurabh; Frandsen, Gudmund Skovbjerg}, Binary GCD like algorithms for some complex quadratic rings, 57-71 [Zbl 1148.11317] \textit{Arvind, V.; Kurur, Piyush P.}, On the complexity of computing units in a number field, 72-86 [Zbl 1148.11320] \textit{Basiri, Abdolali; Enge, Andreas; Faugère, Jean-Charles; Gürel, Nicolas}, Implementing the arithmetic of \(C_{3,4}\) curves, 87-101 [Zbl 1148.14304] \textit{Berrizbeitia, P.; Müller, S.; Williams, H. C.}, Pseudocubes and primality testing, 102-116 [Zbl 1148.11316] \textit{Bröker, Reinier; Stevenhagen, Peter}, Elliptic curves with a given number of points, 117-131 [Zbl 1207.11065] \textit{Bruin, N.; Flynn, E. V.}, Rational divisors in rational divisor classes, 132-139 [Zbl 1148.11318] \textit{Calegari, Frank; Stein, William A.}, Conjectures about discriminants of Hecke algebras of prime level, 140-152 [Zbl 1125.11320] \textit{Duquesne, Sylvain}, Montgomery scalar multiplication for genus 2 curves, 153-168 [Zbl 1125.11330] \textit{Eisenträger, Kirsten; Lauter, Kristin; Montgomery, Peter L.}, Improved Weil and Tate pairings for elliptic and hyperelliptic curves, 169-183 [Zbl 1116.11042] \textit{Elkies, Noam D.; Rogers, Nicholas F.}, Elliptic curves \(x^3+y^3=k\) of high rank, 184-193 [Zbl 1125.11326] \textit{Franke, Jens; Kleinjung, Thorsten; Morain, François; Wirth, T.}, Proving the primality of very large numbers with fastECPP, 194-207 [Zbl 1125.11359] \textit{Gaudry, Pierrick; Schost, Éric}, A low-memory parallel version of Matsuo, Chao, and Ts…
Mathematics Subject Classification ID: 11-06
Mathematics Subject Classification ID: 68-06
Mathematics Subject Classification ID: 00B25
Mathematics Subject Classification ID: 11Yxx
Mathematics Subject Classification ID: 68W30
zbMATH DE Number: 2123730
MaRDI profile type: Publication
full work available at URL: b98210
OpenAlex ID: W2791103999
DOI: 10.1007/B98210
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description: scientific article; zbMATH DE number 2123730