  Let $\mathcal{F}$ be written as $ f^{*}\mathcal{G}$, where $\mathcal{G}$ is a
foliation in $ {\mathbb P^2}$ with three invariant lines in general position,
say $(XYZ)=0$, and $f:{\mathbb P^n}--->{\mathbb P^2}$,
$f=(F^\alpha_{0}:F^\beta_{1}:F^\gamma_{2})$ is a nonlinear rational map. Using
local stability results of singular holomorphic foliations, we prove that: if
$n\geq 3$, the foliation $\mathcal{F}$ is globally stable under holomorphic
deformations. As a consequence we obtain new irreducible componentes for the
space of codimension one foliations on $\mathbb P^n$. We present also a result
which characterizes holomorphic foliations on ${\mathbb P^n}, n\geq 3$ which
can be obtained as a pull back of foliations on $ {\mathbb P^2}$ of degree
$d\geq2$ with three invariant lines in general position.
