Algorithmic number theory. Second international symposium, ANTS-II, Talence, France, May 18-23, 1996. Proceedings
type: Item
instance of: scholarly article
title: Algorithmic number theory. Second international symposium, ANTS-II, Talence, France, May 18-23, 1996. Proceedings
zbMATH Open document ID: 0852.00023
DOI: 10.1007/3-540-61581-4
published in: Lecture Notes in Computer Science
publication date: 1996-08-21T00:00:00Z
review text: The articles of this volume will be reviewed individually. The 1st conference (1994) has been reviewed (see Zbl 0802.00018). Indexed articles: \textit{Adleman, Leonard M.; Huang, Ming-Deh A.}, Counting rational points on curves and abelian varieties over finite fields, 1-16 [Zbl 0898.11045] \textit{Belabas, K.}, Computing cubic fields in quasi-linear time, 17-25 [Zbl 0903.11031] \textit{Bernstein, Daniel J.}, Fast ideal arithmetic via lazy localization, 27-34 [Zbl 0903.11032] \textit{Brent, Richard P.; te Riele, Herman J. J.; van der Poorten, Alfred J.}, A comparative study of algorithms for computing continued fractions of algebraic numbers, 35-47 [Zbl 0899.11065] \textit{Cohen, Henri; Diaz y Diaz, Francisco; Olivier, Michel}, Computing ray class groups, conductors and discriminants, 49-57 [Zbl 0898.11046] \textit{Couveignes, Jean-Marc}, Computing \(l\)-isogenies using the \(p\)-torsion, 59-65 [Zbl 0903.11030] \textit{Daberkow, M.; Pohst, M. E.}, On computing Hilbert class fields of prime degree, 67-74 [Zbl 0899.11062] \textit{Denny, Thomas F.; Müller, Volker}, On the reduction of composed relations from the number field sieve, 75-90 [Zbl 0943.11056] \textit{Dummit, David S.; Hayes, David R.}, Checking the \({\mathfrak p}\)-adic Stark conjecture when \({\mathfrak p}\) is archimedean, 91-97 [Zbl 0906.11058] \textit{Elkenbracht-Huizing, Marije}, A multiple polynomial general number field sieve, 99-114 [Zbl 0899.11060] \textit{Fermigier, Stéfane}, Construction of high-rank elliptic curves over \(\mathbb Q\) and \(\mathbb Q(t)\) with non-trivial 2-torsion. (Extended abstract), 115-120 [Zbl 0890.11020] \textit{Fhlathúin, Bríd ní}, The height on an abelian variety, 121-131 [Zbl 0919.11047] \textit{Fieker, C.; Pohst, M. E.}, On lattices over number fields, 133-139 [Zbl 0930.11090] \textit{Ford, David}, Minimum discriminants of primitive sextic fields, 141-143 [Zbl 0924.11100] \textit{Ford, David; Havas, George}, A new algorithm and refined bounds for extended gcd computat…
Mathematics Subject Classification ID: 00B25
Mathematics Subject Classification ID: 11-06
Mathematics Subject Classification ID: 11Yxx
Mathematics Subject Classification ID: 68Q25
zbMATH DE Number: 918669
zbMATH Keywords: Algorithmic number theory
zbMATH Keywords: Number theory
zbMATH Keywords: Symposium
zbMATH Keywords: Proceedings
zbMATH Keywords: Talence (France)
zbMATH Keywords: ANTS-II
MaRDI profile type: Publication
full work available at URL: https://doi.org/10.1007/3-540-61581-4
OpenAlex ID: W2501812802
description: scientific article; zbMATH DE number 918669