  The asymptotic law for the expected nodal volume of random non-Gaussian
monochromatic band-limited functions is determined in vast generality. Our
methods combine microlocal analytic techniques and modern probability theory. A
particularly challenging obstacle needed to overcome is the possible
concentration of nodal volume on a small proportion of the manifold, requiring
solutions in both disciplines. As for the fine aspects of the distribution of
nodal volume, such as its variance, it is expected that the non-Gaussian
monochromatic functions behave qualitatively differently compared to their
Gaussian counterpart, with some conjectures been put forward.
