Cristian D. Popescu

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math.NT2025

Equivariant Iwasawa Theory for Ritter-Weiss Modules and Applications

Rusiru Gambheera, Cristian D. Popescu

We consider a finite, abelian, CM extension $H / F$ of a totally real number field $F$ , and construct a $Z_{p} [[G (H_{\infty} / F)]] -$ module $\nabla_{S}^{T} (H_{\infty})_{p}$ , where $p > 2$ i…

math.NT2024

Euler factors of equivariant $L$ --functions of Drinfeld modules and beyond

Cristian D. Popescu, Nandagopal Ramachandran

In \cite{FGHP}, the first author and his collaborators proved an equivariant Tamagawa number formula for the special value at $s = 0$ of a Goss--type $L$ --function, equivariant with…

Equivariant Iwasawa Theory for Ritter-Weiss Modules and Applications

Euler factors of equivariant L--functions of Drinfeld modules and beyond

Euler factors of equivariant $L$ --functions of Drinfeld modules and beyond