Pages that link to "Item:Q979691"

The following pages link to The densest translation ball packing by fundamental lattices in Sol space (Q979691):

Displaying 20 items.

• Densest geodesic ball packings to \({\mathbf S^2 \times \mathbf R}\) space groups generated by screw motions (Q277029) (← links)
• Horoball packings and their densities by generalized simplicial density function in the hyperbolic space (Q452804) (← links)
• A candidate for the densest packing with equal balls in Thurston geometries (Q464802) (← links)
• Classification of \(\mathrm{Sol}\) lattices (Q691094) (← links)
• Geodesic ball packings in \(S^{2} \times R\) space for generalized Coxeter space groups (Q717839) (← links)
• Simply transitive geodesic ball packings to \(\mathbf{S}^2\times \mathbf{R}\) space groups generated by glide reflections (Q741306) (← links)
• Packings by translation balls in \({\widetilde{{\mathrm {SL}}_2(\mathbb{R})}}\) (Q742521) (← links)
• Regular prism tilings in \(\widetilde{\mathbf{SL}_2\mathbf R}\) space (Q744032) (← links)
• Optimally dense packings for fully asymptotic Coxeter tilings by horoballs of different types (Q1758236) (← links)
• On lattice coverings of Nil space by congruent geodesic balls (Q1949859) (← links)
• Some tetrahedron manifolds with Sol geometry and related groups (Q2255398) (← links)
• New lower bound for the optimal ball packing density in hyperbolic 4-space (Q2256589) (← links)
• Horoball packings to the totally asymptotic regular simplex in the hyperbolic \(n\)-space (Q2375909) (← links)
• Lattice-like translation ball packings in Nil space (Q2915409) (← links)
• (Q4291396) (← links)
• Hyperbolic Space Forms with Crystallographic Applications and Visualizations (Q4553992) (← links)
• The densest lattice in twenty-four dimensions (Q4681006) (← links)
• Interior angle sums of geodesic triangles in $S^2 \times R$ and $H^2 \times R$ geometries (Q4971462) (← links)
• Translation-like isoptic surfaces and angle sums of translation triangles in \(\mathbf{Nil}\) geometry (Q6171699) (← links)
• Isoptic surfaces of segments in \(\mathbf{S}^2 \times \mathbf{R}\) and \(\mathbf{H}^2 \times \mathbf{R}\) geometries (Q6181315) (← links)