Within the accuracy of the first-order Born approximation, the fourth-order correlation
statistics of an electromagnetic plane wave scattering from a quasi-homogeneous (QH)
medium is studied. Under the assumption that the fluctuations of the scattering potential
obey Gaussian statistics, the moment theorem for a complex Gaussian random process is
utilized to formulate fourth-order correlations for the case of an electromagnetic plane wave
incident on a QH medium. The effects of the polarization of the incident plane waves
and the scattering azimuth angles on the correlation properties are discussed by
numerical examples. It is verified that, in general, the numerical values of the
correlations between intensity fluctuations for the electromagnetic case cannot exceed
those for the scalar case. Only when a certain limitation to the scattering angles
or initial polarization is imposed are the values for the two cases equal to one
another.