Pages that link to "Item:Q538405"

The following pages link to Congruences between derivatives of geometric \(L\)-functions. With an appendix by David Burns, King Fai Lai and Ki-Seng Tan (Q538405):

Displaying 11 items.

• On derivatives of Artin \(L\)-series (Q648061) (← links)
• On higher order Stickelberger-type theorems (Q740849) (← links)
• The refined Coates-Sinnott conjecture for characteristic \(p\) global fields (Q1946722) (← links)
• Aspects of Iwasawa theory over function fields (Q2197706) (← links)
• Stickelberger series and main conjecture for function fields (Q2232014) (← links)
• Iwasawa main conjecture for the Carlitz cyclotomic extension and applications (Q2290810) (← links)
• Refined abelian Stark conjectures and the equivariant leading term conjecture of Burns (Q2935406) (← links)
• The Iwasawa Main Conjecture for constant ordinary abelian varieties over function fields (Q3186408) (← links)
• On Geometric Iwasawa Theory and Special Values of Zeta Functions (Q4634453) (← links)
• THE EQUIVALENCE OF RUBIN'S CONJECTURE AND THE ETNC/LRNC FOR CERTAIN BIQUADRATIC EXTENSIONS (Q5415956) (← links)
• On the minus component of the equivariant Tamagawa number conjecture for \(\mathbb{G}_m\) (Q6177374) (← links)