Pages that link to "Item:Q921047"

The following pages link to On Vandiver's conjecture and \({\mathbb{Z}}_ p\)-extensions of \({\mathbb{Q}}(\zeta_{p^ n})\) (Q921047):

Displaying 15 items.

• Bases normales, unités et conjecture faible de Leopoldt. (Normal bases, units, and the weak Leopoldt conjecture) (Q809136) (← links)
• On the ring of \(p\)-integers of a cyclic \(p\)-extension over a number field (Q819879) (← links)
• Normal bases and \(\lambda\)-invariants of number fields (Q1185134) (← links)
• On the Galois module structure over CM-fields (Q1197372) (← links)
• On a relative normal integral basis problem over abelian number fields (Q1327779) (← links)
• Normal basis and Greenberg's conjecture (Q1337546) (← links)
• Greenberg's conjecture and relative unit groups for real quadratic fields (Q1361502) (← links)
• On Kervaire and Murthy's conjecture. (Q1415010) (← links)
• On a normal integral basis problem over cyclotomic \(Z_{p}\)-extensions. II. (Q1864852) (← links)
• On the \(p\)-part of the ideal class group of \(\mathbb{Q} (\zeta_ p + \zeta_ p^{-1})\) and Vandiver's conjecture (Q1907019) (← links)
• New criteria for Vandiver's conjecture using Gauss sums -- heuristics and numerical experiments (Q2183151) (← links)
• On a question of Hayes concerning integrality of Brumer elements (Q2398250) (← links)
• On some arithmetic properties of Siegel functions (II) (Q3189483) (← links)
• On Jacobi sums in Q(ζ_p) (Q5306717) (← links)
• A remark on a conjecture of Navarro and Tiep (Q5872615) (← links)