  Let $X$ be an $n$-dimensional complex Fano manifolds $(n\geq 3)$. Assume that
$X$ contains a divisor $A$, which is isomorphic to a rational homogeneous space
with Picard number one, such that the conormal bundle $\mathscr{N}^*_{A/X}$ is
ample over $A$. Building on the works of Tsukioka, Watanabe and
Casagrande-Druel, we give a complete classification of such pairs $(X,A)$.
