J. Szirmai

activity

20102025

most citedOptimally Dense Packings for Fully Asymptotic Coxeter Tilings by Horoballs of Different Types

28 citations · 86 across the 33 of their papers we have counts for

collaborators

Showing 2012Show all

3 papers · 1 filter

math.MG2012★ 3 cited

A candidate to the densest packing with equal balls in the Thurston geometries

Jen{\H}o Szirmai

The ball (or sphere) packing problem with equal balls, without any symmetry assumption, in a $3$ -dimensional space of constant curvature was settled by Böröczky and Florian for the…

math.MG2012

Regular prism tilings in $\SLR$ space

Jenő Szirmai

$\SLR$ geometry is one of the eight 3-dimensional Thurston geometries, it can be derived from the 3-dimensional Lie group of all $2 \times 2$ real matrices with determinant one. Our…

math.MG2012★ 2 cited

Simply transitive geodesic ball packings to $S^{2} \times R$ space groups generated by glide reflections

Jenő Szirmai

The $S^{2} \times R$ geometry can be derived by the direct product of the spherical plane $\bS^2$ and the real line $\bR$. J. Z. Farkas has classified and given the complete list of…

A candidate to the densest packing with equal balls in the Thurston geometries

Regular prism tilings in $\SLR$ space

Simply transitive geodesic ball packings to S2×R space groups generated by glide reflections

Simply transitive geodesic ball packings to $S^{2} \times R$ space groups generated by glide reflections