Diaaeldin Taha

activity

20182026

most citedOn Cross Sections to the Geodesic and Horocycle Flows on Quotients of

SL (2, R)

by Hecke Triangle Groups

G_{q}

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

collaborators

4 papers

math.CO2026

Asymptotics of the Meandering Number of a Cyclic Permutation

Charles Daly, Diaaeldin Taha

A cyclic meander is an embedded oriented loop in the plane intersecting a fixed infinite line, or circle, transversely in a linearly ordered set of $2 n$ points. By keeping track of…

math.GR2026

Certifying Arithmeticity for Two Degree-Six Symplectic Hypergeometric Monodromy Groups

J. Maxwell Riestenberg, Diaaeldin Taha, Steve Trettel +1

We prove arithmeticity for two degree-six symplectic hypergeometric monodromy groups, called C-47, and C-55 in the paper \cite{BajpaiDonaNitsche2025Thin} by Bajpai-Dona-Nitsche. Th…

math.DS2019★ 1 cited

On Cross Sections to the Geodesic and Horocycle Flows on Quotients of $SL (2, R)$ by Hecke Triangle Groups $G_{q}$

Diaaeldin Taha

In this paper, we provide a model for cross sections to the geodesic and horocycle flows on $SL (2, R) / G_{q}$ using an extension of a heuristic of P. Arnoux an…

math.DS2018

The Boca-Cobeli-Zaharescu Map Analogue for the Hecke Triangle Groups $G_{q}$

Diaaeldin Taha

The Farey sequence $F (Q)$ at level $Q$ is the sequence of irreducible fractions in $[0, 1]$ with denominators not exceeding $Q$ , arranged in increasing order of magnitude…

Asymptotics of the Meandering Number of a Cyclic Permutation

Certifying Arithmeticity for Two Degree-Six Symplectic Hypergeometric Monodromy Groups

On Cross Sections to the Geodesic and Horocycle Flows on Quotients of SL(2,R) by Hecke Triangle Groups Gq​

The Boca-Cobeli-Zaharescu Map Analogue for the Hecke Triangle Groups Gq​

On Cross Sections to the Geodesic and Horocycle Flows on Quotients of $SL (2, R)$ by Hecke Triangle Groups $G_{q}$

The Boca-Cobeli-Zaharescu Map Analogue for the Hecke Triangle Groups $G_{q}$