Obstructions de Brauer-Manin enti\`eres sur les espaces homog\`enes \`a   stabilisateurs finis nilpotents
  Let $k$ be a number field. We construct homogeneous spaces of $SL_{n,k}$ with finite nilpotent non-abelian stabilizers for which the Brauer-Manin obstruction does not explain the failure of strong approximation (resp. the failure of the integral Hasse principle). 
Cyril Demarche
math.NT math.AG