  We describe the definition of Jacobi (generalized)-Lie bialgebras
$(({\bf{g}},\phi_{0}),({\bf{g}}^{*},X_{0}))$ in terms of structure constants of
the Lie algebras ${\bf{g}}$ and ${\bf{g}}^{*}$ and components of their
1-cocycles $X_{0}\in {\bf{g}}$ and $\phi_{0}\in {\bf{g}}^{*}$ in the basis of
the Lie algebras. Then, using adjoint representations and automorphism Lie
groups of Lie algebras, we give a method for classification of real low
dimensional Jacobi-Lie bialgebras. In this way, we obtain and classify real two
and three dimensional Jacobi-Lie bialgebras.
