  In a previous paper, the authors showed that in a reflexive Banach space the
lower limit of a sequence of maximal monotone operators is always representable
by a convex function. The present paper gives precisions to the latter result
by demonstrating the continuity of the representation with respect to the
epi-convergence of the representative functions, and the stability of the class
of maximal monotone operators with respect to the Mosco-convergence of their
representative functions.
