Pages that link to "Item:Q1427989"

The following pages link to On the \(p\)-adic Riemann hypothesis for the zeta function of divisors. (Q1427989):

Displaying 7 items.

• Newton slopes for Artin-Schreier-Witt towers (Q261452) (← links)
• On the \(p\)-adic meromorphy of the function field height zeta function (Q958710) (← links)
• On the zeta function of divisors for projective varieties with higher rank divisor class group (Q1017398) (← links)
• Zeta functions of algebraic cycles over finite fields (Q1191445) (← links)
• \(p\)-adic Wan-Riemann hypothesis for \(\mathbb{Z}_p\)-towers of curves (Q2031540) (← links)
• Decomposition of the diagonal and eigenvalues of Frobenius for Fano hypersurfaces (Q4653732) (← links)
• ON A p-ADIC ANALOGUE OF k-PLE RIEMANN ZETA FUNCTION (Q5895533) (← links)