Pages that link to "Item:Q1907019"

The following pages link to On the \(p\)-part of the ideal class group of \(\mathbb{Q} (\zeta_ p + \zeta_ p^{-1})\) and Vandiver's conjecture (Q1907019):

Displaying 15 items.

• A density theorem and its application (Q498144) (← links)
• On the class groups of imaginary abelian fields (Q908960) (← links)
• On Vandiver's conjecture and \({\mathbb{Z}}_ p\)-extensions of \({\mathbb{Q}}(\zeta_{p^ n})\) (Q921047) (← links)
• Pre-special unit groups and ideal classes of \(\mathbb{Q}(\zeta_ p)\) (Q1201487) (← links)
• On the structure of relative class groups. With an appendix of numerical examples (Q1210510) (← links)
• Ideal class groups of cyclotomic fields and modular forms of level 1 (Q1310830) (← links)
• Cohomology of metacyclic groups and class numbers of subfields of cyclotomic extensions (Q1322518) (← links)
• On Vandiver's conjecture (Q1341248) (← links)
• On Gaussian periods that are rational integers (Q1396316) (← links)
• New criteria for Vandiver's conjecture using Gauss sums -- heuristics and numerical experiments (Q2183151) (← links)
• On the coefficients of Jacobi sums in prime cyclotomic fields (Q4269090) (← links)
• Properties that characterize Gaussian periods and cyclotomic numbers (Q4874300) (← links)
• On Jacobi sums in Q(ζ_p) (Q5306717) (← links)
• Vanishing of eigenspaces and cyclotomic fields (Q5461881) (← links)
• The simplest proof of Vandiver's theorem (Q5596337) (← links)