This letter considers the separation and estimation of independent sources
from their instantaneous linear mixed observed data. Here, unknown source s
ignals are estimated from their unknown linear mixtures using the strong as
sumption that the sources are mutually independent. In practice, separation
can be achieved by using suitable second- or higher-order statistics. The
authors propose a novel source separation technique exploiting fourth-order
time frequency distributions. A computationally feasible implementation is
presented based on joint diagonalization of the matrices of the principal
slices of time-multifrequency domain of support of the cumulant-based Wigne
r trispectrums. A numerical example demonstrates the effectiveness of the p
roposed approach.