In this work we present the Correlation Transverse Wave Formulation (CTWF) method for direct computation of the auto- and cross correlation functions (ACFs and CCFs) of stationary stochastic electromagnetic fields. The transverse wave formulation, in performing a modal expansion of the electromagnetic fields in the homogeneous parts of the calculation domain and solving the near field continuity on both sides of the circuit surfaces, provides a direct derivation of the ACFs and CCFs without hypothesis on the structure of radiated fields.     «

In this work we present the Correlation Transverse Wave Formulation (CTWF) method for direct computation of the auto- and cross correlation functions (ACFs and CCFs) of stationary stochastic electromagnetic fields. The transverse wave formulation, in performing a modal expansion of the electromagnetic fields in the homogeneous parts of the calculation domain and solving the near field continuity on both sides of the circuit surfaces, provides a direct derivation of the ACFs and CCFs without hypo...     »

Correlation, stochastic processes, Stochastic processes, electromagnetic interference, Electromagnetics, Noise measurement, noisy electromagnetic fields, electromagnetic fields, correlation transverse wave formulation, Correlation Transverse Wave Formulation method, cross correlation functions, direct derivation, field continuity, iransverse wave formulation, modal expansion, model stochastic electromagnetic fields, Nonhomogeneous media, Optical surface waves, radiated fields, stationary stochastic electromagnetic fields, Stochastic electromagnetic fields, Surface waves     «

Correlation, stochastic processes, Stochastic processes, electromagnetic interference, Electromagnetics, Noise measurement, noisy electromagnetic fields, electromagnetic fields, correlation transverse wave formulation, Correlation Transverse Wave Formulation method, cross correlation functions, direct derivation, field continuity, iransverse wave formulation, modal expansion, model stochastic electromagnetic fields, Nonhomogeneous media, Optical surface waves, radiated fields, stationary stochas...     »