G. Nebe

activity

20022008

most citedLow dimensional strongly perfect lattices. I: The 12-dimensional case

9 citations · 11 across the 9 of their papers we have counts for

collaborators

Showing 2008Show all

2 papers · 1 filter

math.NT2008

Hermitian modular forms congruent to 1 modulo p

Michael Hentschel, Gabriele Nebe

For any natural number $ℓ$ and any prime $p \equiv 1 (mod 4)$ not dividing $ℓ$ there is a Hermitian modular form of arbitrary genus $n$ over $L:=\Q [\sqrt{-\ell}]$ that is…

math.NT2008

Low dimensional strongly perfect lattices. III: Dual strongly perfect lattices of dimension 14

Gabriele Nebe, Boris Venkov

The extremal 3-modular lattice $[\pm G_{2} (3)]_{14}$ with automorphism group $C_2 \times G_2(\F_3) $ is the unique dual strongly perfect lattice of dimension 14.