  In the present paper the authors consider the $\mathcal{P}_{\nu,2}$-transform
as a generalization of the Widder potential transform and the Glasser
transform. The $\mathcal{P}_{\nu,2}$-transform is obtained as an iteration of
the the $\mathcal{L}_{2}$-transform with itself. Many identities involving
these transforms are given. By making use of these identities, a number of new
Parseval-Goldstein type identities are obtained for these and many other
well-known integral transforms. The identities proven in this paper are shown
to give rise to useful corollaries for evaluating infinite integrals of special
functions. Some examples are also given as illustration of the results
presented here.
