SU\G(𝔸)/K·U

The Gauss Class Number Problem for Imaginary Quadratic Fields

Dorian Goldfeld

Type: Book-Chapter

Publication Date: 2004-06-21

Citations: 8

DOI: https://doi.org/10.1017/cbo9780511756375.004

Abstract

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Locations

  • Project Euclid (Cornell University) - View - PDF
  • Cambridge University Press eBooks - View

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Works That Cite This (8)

Action Title Year Authors
+ An explicit lower bound for special values of Dirichlet L-functions 2018 Dongho Byeon
Jigu Kim
+ Effective lower bound for the class number of a certain family of real quadratic fields 2012 Kostadinka Lapkova
+ PDF Chat Algorithms for computing maximal lattices in bilinear (and quadratic) spaces over number fields 2013 Jonathan Hanke
+ Heegner points, Stark–Heegner points, and values of <em>L</em>-series 2007 Henri Darmon
+ A Short Introduction to the Algebra, Geometry, Number Theory and Physics of Moonshine 2020 John F. R. Duncan
+ Class Number Problems for Quadratic Fields 2012 Kostadinka Lapkova
+ On the Splitting Field of Some Polynomials with Class Number One 2019 Abdelmalek Azizi
+ PDF Chat Evaluating modular forms on Shimura curves 2015 Paul D. Nelson

Works Cited by This (17)

Action Title Year Authors
+ Multiplicative Number Theory 1980 H. Davenport
+ The Heegner-Stark-Baker-Deuring-Siegel Theorem. 1970 S. Chowla
+ Transcendental and algebraic numbers 1960 А. О. Гелъфонд
+ PDF Chat A historical note on complex quadratic fields with class-number one. 1969 H. Stärk
+ Nombres de classes des corps quadratiques imaginaires 1984 Joseph Oesterlé
+ The class number of quadratic fields and the conjectures of Birch and Swinnerton-Dyer 1976 Dorian Goldfeld
+ PDF Chat A complete determination of the complex quadratic fields of class-number one. 1967 H. Stärk
+ PDF Chat Modular curves and the eisenstein ideal 1977 Barry Mazur
+ ON THE CLASS-NUMBER IN IMAGINARY QUADRATIC FIELDS 1934 H. Heilbronn
+ On the Riemann Hypothesis and Imaginary Quadratic Fields with a Given Class Number 1934 L. J. Mordell