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Algorithmic number theory : 4th international symposium, ANTS IV, Leiden, the Netherlands, July 2 7, 2000 : pr | Bosma, Wieb, Algorithmic Number Theory Symposium (4th : 2000 : Leiden, Netherlands)

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Algorithmic number theory : 4th international symposium, ANTS IV, Leiden, the Netherlands, July 2 7, 2000 : pr

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Author: Bosma, Wieb, Algorithmic Number Theory Symposium (4th : 2000 : Leiden, Netherlands)

Added by: sketch

Added Date: 2015-12-30

Publication Date: 2000

Language: eng

Subjects: Number theory

Publishers: Berlin ; New York : Springer

Collections: journals contributions, journals

ISBN Number: 3540676953

Pages Count: 300

PPI Count: 300

PDF Count: 1

Total Size: 274.87 MB

PDF Size: 8.04 MB

Extensions: djvu, gif, pdf, gz, zip, torrent, log, mrc

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Downloads: 893

Views: 943

Total Files: 18

Media Type: texts

Description

Algorithmic Number Theory: 4th International Symposium, ANTS-IV Leiden, The Netherlands, July 2-7, 2000. Proceedings
Author: Wieb Bosma
Published by Springer Berlin Heidelberg
ISBN: 978-3-540-67695-9
DOI: 10.1007/10722028

Table of Contents:

  • The Complexity of Some Lattice Problems
  • Rational Points Near Curves and Small Nonzero | x
  • Coverings of Curves of Genus 2
  • Lattice Reduction in Cryptology: An Update
  • Construction of Secure C
  • Curves over Finite Fields with Many Rational Points Obtained by Ray Class Field Extensions
  • New Results on Lattice Basis Reduction in Practice
  • Baby-Step Giant-Step Algorithms for Non-uniform Distributions
  • On Powers as Sums of Two Cubes
  • Factoring Polynomials over ρ-Adic Fields
  • Strategies in Filtering in the Number Field Sieve
  • Factoring Polynomials over Finite Fields and Stable Colorings of Tournaments
  • Computing Special Values of Partial Zeta Functions
  • Construction of Tables of Quartic Number Fields
  • Counting Discriminants of Number Fields of Degree up to Four
  • On Reconstruction of Algebraic Numbers
  • Dissecting a Sieve to Cut Its Need for Space
  • Counting Points on Hyperelliptic Curves over Finite Fields
  • Modular Forms for GL(3) and Galois Representations
  • Modular Symbols and Hecke Operators

Includes bibliographical references and index
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