  We analyze the Gaussian and chiral supereigenvalue models in the
Neveu-Schwarz sector. We show that their partition functions can be expressed
as the infinite sums of the homogeneous operators acting on the elementary
functions. In spite of the fact that the usual W-representations of these
matrix models can not be provided here, we can still derive the compact
expressions of the correlators in these two supereigenvalue models.
Furthermore, the non-Gaussian (chiral) cases are also discussed.
