In this paper, we prove the exact local controllability around different ground state solitary wave for the slightly subcritical mass and mass critical nonlinear Schrödinger equation. More precisely, if Q c1 and Q c2 denotes the ground states with two different scaling, we prove the exact local controllability from Q c1 to Q c2 in a minimal time depending on c 1 and c 2. The results presented relies on the blow-up profile in the mass slightly supercritical case and mass critical case.