THE 3-PART OF CLASS NUMBERS OF QUADRATIC FIELDS
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Publication:5465983
DOI10.1112/S002461070500637XzbMath1153.11339OpenAlexW2119654688MaRDI QIDQ5465983
Publication date: 23 August 2005
Published in: Journal of the London Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1112/s002461070500637x
Related Items (21)
THE NUMBER OF SOLUTIONS TO MORDELL'S EQUATION IN CONSTRAINED RANGES ⋮ Pointwise bound for \(\ell \)-torsion in class groups: elementary abelian extensions ⋮ Averages and higher moments for the \(\ell\)-torsion in class groups ⋮ On \(\ell\)-torsion in class groups of number fields ⋮ A sharp upper bound for the 2‐torsion of class groups of multiquadratic fields ⋮ Counting problems: class groups, primes, and number fields ⋮ ON THE LEAST SQUAREFREE NUMBER IN AN ARITHMETIC PROGRESSION ⋮ Cusps of Picard modular surfaces ⋮ Inhomogeneous quadratic congruences ⋮ Imaginary quadratic fields with class group exponent 5 ⋮ Bounds for the ℓ-torsion in class groups ⋮ Bilinear forms with exponential sums with binomials ⋮ Diophantine equations and congruences over function fields ⋮ On sums of Kloosterman and Gauss sums ⋮ Burgess bounds for multi-dimensional short mixed character sums ⋮ An effective Chebotarev density theorem for families of number fields, with an application to \(\ell \)-torsion in class groups ⋮ Effective equidistribution of eigenvalues of Hecke operators ⋮ Integral points on elliptic curves and 3-torsion in class groups ⋮ Average bounds for the \(\ell\)-torsion in class groups of cyclic extensions ⋮ A bound for the 3-part of class numbers of quadratic fields by means of the square sieve ⋮ Sums of inverses in thin sets of finite fields
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