Modular polynomials

被引：0
|
作者：
Vogel, Gunther [1 ]
机构：
[1] Max Planck Inst Math, D-53111 Bonn, Germany
来源：
ASTERISQUE | 2007年 / 312期
关键词：
modular polynomials; representation number of a quadratic form; class number relations;
D O I：
暂无
中图分类号：
O1 [数学];
学科分类号：
0701 ; 070101 ;
摘要：
We introduce the classical modular polynomials and calculate (Modulo the determination of a certain sum of representation numbers) the intersection number of two divisors defined by modular polynomials (Hurwitz's theorem).
引用
收藏
页码：1 / 7
页数：7
相关论文
共 50 条
  • [31] Some Properties of Reduced Modular Polynomials
    Rosenberger G.
    Wang X.
    Results in Mathematics, 2002, 42 (3-4) : 349 - 358
  • [32] MULTIPLICATIVE SERIES, MODULAR FORMS, AND MANDELBROT POLYNOMIALS
    Larsen, Michael
    MATHEMATICS OF COMPUTATION, 2021, 90 (327) : 345 - 377
  • [33] Algorithms for Modular Counting of Roots of Multivariate Polynomials
    Parikshit Gopalan
    Venkatesan Guruswami
    Richard J. Lipton
    Algorithmica, 2008, 50 : 479 - 496
  • [34] On Some Properties of Modular Polynomials for the Lambda Function
    Mirokov, V. D.
    MATHEMATICAL NOTES, 2009, 86 (1-2) : 216 - 233
  • [35] A modular method for computing the Galois groups of polynomials
    Yokoyama, K
    JOURNAL OF PURE AND APPLIED ALGEBRA, 1997, 117 : 617 - 636
  • [36] On cyclotomic factors of polynomials related to modular forms
    Heim, Bernhard
    Luca, Florian
    Neuhauser, Markus
    RAMANUJAN JOURNAL, 2019, 48 (02): : 445 - 458
  • [37] Some Properties of Reduced Drinfeld Modular Polynomials
    Gerhard Rosenberger
    Xueli Wang
    Results in Mathematics, 2003, 44 (3-4) : 362 - 374
  • [38] Zeta-polynomials for modular form periods
    Ono, Ken
    Rolen, Larry
    Sprung, Florian
    ADVANCES IN MATHEMATICS, 2017, 306 : 328 - 343
  • [39] Algorithms for modular counting of roots of multivariate polynomials
    Copalan, P
    Guruswami, V
    Lipton, RJ
    LATIN 2006: THEORETICAL INFORMATICS, 2006, 3887 : 544 - 555
  • [40] Algorithms for modular counting of roots of multivariate polynomials
    Gopalan, Parikshit
    Guruswami, Venkatesan
    Lipton, Richard J.
    ALGORITHMICA, 2008, 50 (04) : 479 - 496
12345