9 citations · 9 across the 3 of their papers we have counts for
3 papers
math.NT2008
Low dimensional strongly perfect lattices. III: Dual strongly perfect lattices of dimension 14
Gabriele Nebe, Boris Venkov
The extremal 3-modular lattice with automorphism group $C_2 \times G_2(\F_3) $ is the unique dual strongly perfect lattice of dimension 14.
math.CO2005
Construction of spherical cubature formulas using lattices
Pierre De La Harpe, Claude Pache, Boris B. Venkov
We construct cubature formulas on spheres supported by homothetic images of shells in some Euclidian lattices. Our analysis of these cubature formulas uses results from the theory…
math.NT2005★ 9 cited
Low dimensional strongly perfect lattices. I: The 12-dimensional case
Gabriele Nebe, Boris Venkov
It is shown that the Coxeter-Todd lattice is the unique strongly perfect lattice in dimension 12.