Hypersurfaces compactes dun fibr\'e vectoriel Riemannien \`a courbure   moyenne prescrite
  Let M be a compact Riemannian manifold without boundary and let E be a Riemannian vector bundle over M. If $\sigma$ denotes the sphere subbundle of E, we look for embeddings of $\sigma$ into E admitting a prescribed mean curvature. 
Pascal Cherrier and Abdellah Hanani
math.DG