  Hopf representation is a module and comodule with a consistency condition
that is more general than the consistency condition of Hopf modules. For a Hopf
algebra $H$, we construct an induced Hopf representation from a representation
of a bialgebra $B$ using a bialgebra epimorphism $\pi: H\rightarrow B$.
Application on the quantum group $E_{q}(2)$ is given.
