This paper describes a fast, robust and efficient method to calculate the scattered field due to multiple PEC cylinders located at random positions excited by a plane wave. The cylinder collocation follows stochastic geometry principles while including multiple electromagnetic interactions. By using this method, we study the statistics of scattered field due to Poisson point process distributed multiple cylinder samples.

Monte-Carlo statistical analysis is combined with finite-difference time-domain (FDTD) electromagnetic simulation to model the absorption of radio-frequency electromagnetic fields by a mouse in a reverberation chamber. The purpose of this paper is twofold: 1) rigorous derivation of the statistics of the N random plane wave model with MATLAB codes for validation, 2) implementation of the N random plane wave model in a commercial FDTD software and estimating the proportionality constant relating the mean whole body specific absorption rate of a OF1 mouse to the mean square electric field. The estimated constant was found to be close to a recently published work.