  Using the theory of exponential Riordan arrays, we show that the
$1/k$-Eulerian polynomials are moments for a paramaterized family of orthogonal
polynomials. In addition, we show that the related Savage-Viswanathan
polynomials are also moments for appropriate families of orthogonal
polynomials. We provide continued fraction ordinary generating functions and
Hankel transforms for these moments, as well as the three-term recurrences for
the corresponding orthogonal polynomials. We provide formulas for the
$1/k$-Eulerian polynomials and the Savage-Viswanathan polynomials involving the
Stirling numbers of the first and the second kind. Finally we show that the
once-shifted polynomials are again moment sequences.
