Timothy All

most citedOn a construction of

C^{1} (Z_{p})

functionals from

Z_{p}

-extensions of algebraic number fields

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.NT2015

On Stickelberger Elements for $Q (ζ_{p^{n + 1}})^{+}$ and $p$ -adic $L$ -functions

Timothy All

We give a survey of a couple known constructions of $p$ -adic $L$ -functions including Iwasawa's construction from classical Stickelberger elements. We then construct "real" Stickelb…

math.NT2015

Gauss Sums, Stickelberger's Theorem, and the Gras Conjecture for Ray Class Groups

Timothy All

Let $k$ be a real abelian number field and $p$ an odd prime not dividing $[k : Q]$ . For a natural number $d$ , let $E_{d}$ denote the group of units of $k$ congruent to $1$ mod…

math.NT2014★ 1 cited

On a construction of $C^{1} (Z_{p})$ functionals from $Z_{p}$ -extensions of algebraic number fields

Timothy All, Bradley Waller

Let $k$ be any number field and $k_{\infty} / k$ any $Z_{p}$ -extension. We construct a natural $Λ = Z_{p} [[T - 1]]$ -morphism from $\varprojlim k_n^{\times} \otimes_{\mat…

On Stickelberger Elements for Q(ζpn+1​)+ and p-adic L-functions

Gauss Sums, Stickelberger's Theorem, and the Gras Conjecture for Ray Class Groups

On a construction of C1(Zp​) functionals from Zp​-extensions of algebraic number fields

On Stickelberger Elements for $Q (ζ_{p^{n + 1}})^{+}$ and $p$ -adic $L$ -functions

On a construction of $C^{1} (Z_{p})$ functionals from $Z_{p}$ -extensions of algebraic number fields