Pages that link to "Item:Q2300129"

The following pages link to A prime geodesic theorem of Gallagher type for Riemann surfaces (Q2300129):

Displaying 10 items.

• On representations of integers in thin subgroups of \(\text{SL}_2(\mathbb Z)\) (Q607666) (← links)
• On the prime number theorem for a compact Riemann surface (Q1047539) (← links)
• On Koyama's refinement of the prime geodesic theorem (Q1657300) (← links)
• Gallagherian \(PGT\) on \(\mathrm{PSL}(2,\mathbb{Z})\) (Q1664114) (← links)
• On Kuznetsov-Bykovskii's formula of counting prime geodesics (Q2070958) (← links)
• Gallagherian PGT on some compact Riemannian manifolds of negative curvature (Q2147606) (← links)
• Gallagherian prime geodesic theorem in higher dimensions (Q2186272) (← links)
• Effective bounds for Huber’s constant and Faltings’s delta function (Q4999487) (← links)
• Prime geodesic theorem for the modular surface (Q5160548) (← links)
• On effective upper bound for Huber's constant (Q6579319) (← links)