  A two parametric deformation of the enveloping Heisenberg algebra ${\cal
H}(4)$ which appear as a combination of the standard and a nonstandard
quantization given by Ballesteros and Herranz is defined and proved to be
Ribbon Hopf algebra. The universal ${\cal R}$-matrix and its associated quantum
group are constructed. New solution of Braid group are obtained. The
contribution of these parameters in invariants of links and WZW model are
analyzed. General results for twisted Ribbon Hopf algebra are derived.
