Non-trivial extension of the Poincar\'e algebra for antisymmetric gauge fields

We investigate a non-trivial extension of the $D-$dimensional Poincar'e algebra. Matrix representations are obtained. The bosonic multiplets contain antisymmetric tensor fields. It turns out that this symmetry acts in a natural geometric way on these $p-$forms. Some field theoretical aspects of this symmetry are studied and invariant Lagrangians are explicitly given.