The 4-rank of $K₂O_F$ for real quadratic fields F
From MaRDI portal
Publication:4855252
DOI10.4064/aa-72-4-323-333zbMath0834.11050OpenAlexW962445289MaRDI QIDQ4855252
Publication date: 31 March 1996
Published in: Acta Arithmetica (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/206799
Related Items (21)
On Orders of Tame Kernels in Quaternion Extension of Number Fields ⋮ The 2-Sylow subgroup of \(K_2O_F\) for certain quadratic number fields ⋮ On the 2-primary part of tame kernels of real quadratic fields ⋮ Congruent numbers, quadratic forms and \(K_2\) ⋮ The 3-Sylow subgroup of the tame kernel of real number fields ⋮ On the 3-rank of tame kernels of certain pure cubic number fields ⋮ Diophantine equations, class groups and non-congruent numbers ⋮ Tame kernels of cubic cyclic fields ⋮ 8-ranks of class groups of quadratic number fields and their densities ⋮ The densities for 3-ranks of tame kernels of cyclic cubic number fields ⋮ Tame kernels of non-abelian Galois extensions of number fields of degree \(q^3\) ⋮ Tame kernels of cubic and sextic fields ⋮ On the 4-rank of the tame kernel \(K_2(\mathcal O)\) in positive definite terms ⋮ The 2-Sylow subgroup of \(K_{2} O_{F}\) for number fields \(F\) ⋮ Reflection theorems and the \(p\)-Sylow subgroup of \(K_{2}O_F\) for a number field \(F\) ⋮ Dyadic ideal, class group, and tame kernel in quadratic fields ⋮ The densities of 4-ranks of tame kernels for quadratic fields ⋮ 8-ranks of \(K_2\) of rings of integers in quadratic number fields ⋮ On tame kernel and class group in terms of quadratic forms. ⋮ A conjecture on a class of elements of finite order in \(K_2F_{\mathfrak p}\) ⋮ Tame kernels and further 4-rank densities.
This page was built for publication: The 4-rank of $K₂O_F$ for real quadratic fields F
