@article{18179,
  abstract     = {Linnik type problems concern the distribution of projections of integral points on the unit sphere as their norm increases, and different generalizations of this phenomenon. Our work addresses a question of this type: we prove the uniform distribution of the projections of primitive Z2 points in the p-adic unit sphere, as their (real) norm tends to infinity. The proof is via counting lattice points in semi-simple S-arithmetic groups.},
  author       = {Guilloux, Antonin and Horesh, Tal},
  issn         = {2592-6616},
  journal      = {Publications mathématiques de Besançon - Algèbre et Théorie des nombres},
  pages        = {85--107},
  publisher    = {Presses Universitaires de Franche-Comté},
  title        = {{p-adic directions of primitive vectors}},
  doi          = {10.5802/pmb.50},
  volume       = {2023},
  year         = {2023},
}