Fibr\'e de Tango pond\'er\'e g\'en\'eralis\'e de rang $n-1$ sur l'espace ${\mathbb{P}}^n$

We study in this paper a new family of stable algebraic vector bundles of rank $n-1$ on the complex projective space ${\mathbb{P}}^n$ whose weighted Tango bundles of Cascini \cite{ca} belongs to. We show that these bundles are invariant under a miniversal deformation.