Complex manifolds with generating tangent bundles
  Let $M$ be a close complex manifold and $TM$ its holomorphic tangent bundle. We prove that if the global holomorphic sections of tangent bundle generate each fibre, then $M$ is a complex homogeneous manifold.   Our proof depends on the complex version of Chow-Rashevskii theorem in Carnot-Caratheodory spaces. 
Renyi Ma