“…Due to the complex nature of the nonlinear multipactor effect, its computational analysis involves Monte Carlo simulations. Different techniques have been developed for the multipactor threshold prediction of parallel-plate geometries in vacuum [17], [18], partially filled with dielectric materials [19], [20], [21] or ferrites [22], [23], and also in more complex RF geometries, such as coaxial transmission lines [24], [25] and rectangular [26], elliptical [27], or ridge/multiridge waveguides [28]. Moreover, nonstationary statistical theories providing a more faithful representation of the multipactor process have been presented too [29], [30], [31], [32], [33].…”