  Using the theory of exponential Riordan arrays, we show that the
Eulerian-Dowling polynomials are moments for a paramaterized family of
orthogonal polynomials. In addition, we show that the related Dowling and the
Tanny-Dowling polynomials are also moments for appropriate families of
orthogonal polynomials. We provide continued fraction generating functions and
Hankel transforms for these polynomials.
