Network methods for full-wave modeling of stochastic electromagnetic fields

Stochastic electromagnetic (EM) fields with Gaussian amplitude probability distribution can be represented by correlation dyadics. The analytic treatment of such stochastic EM fields using Green's functions and correlation dyadics allows to compute the spectral energy density distribution of stochastic EM fields. Applying the Method of Moments we convert the field problem into a networklike problem described by algebraic equations.