Generalization of Thue's theorem and computation of the group \(K_ 2 O_ F\)

DOI10.1006/jnth.1994.1016zbMath0808.11065OpenAlexW2002328901MaRDI QIDQ1323875

Mariusz Skałba

Publication date: 19 June 1994

Published in: Journal of Number Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/jnth.1994.1016

zbMATH Keywords

imaginary quadratic fieldsring of integers\(K_ 2\)-group

Mathematics Subject Classification ID

Quadratic extensions (11R11) (K)-theory of global fields (11R70)

Related Items (10)

Computation of \(K_ 2\mathbb{Z}[\sqrt {-6}\)] ⋮ Computing the Tame Kernel of ℚ(ζ₈) ⋮ On the tame kernels of imaginary cyclic quartic fields with class number one ⋮ The tame kernel of imaginary quadratic fields with class number 2 or 3 ⋮ Tame kernels and second regulators of number fields and their subfields ⋮ The tame kernel of $\mathbb {Q}(\zeta _{5})$ is trivial ⋮ The shortest vector problem and tame kernels of cyclotomic fields ⋮ Tame and wild kernels of quadratic imaginary number fields ⋮ Computing the tame kernel of quadratic imaginary fields ⋮ Computation of \(K_ 2\) for the ring of integers of quadratic imaginary fields.

This page was built for publication: Generalization of Thue's theorem and computation of the group \(K_ 2 O_ F\)