Self-consistent approach to the description of relaxation processes in classical multiparticle systems the
mode-coupling approximation in the Götze-Leutheusser realization and the Yulmetyev-Shurygin correlation
Self-consistent approach to the description of relaxation processes in classical multiparticle systems the
mode-coupling approximation in the Götze-Leutheusser realization and the Yulmetyev-Shurygin correlation
Adiabatic modes of a smoothly irregular waveguide: zero approximation of vector theory approximation. The asymptotic parameter is small provided the coefficient of the phase slowness varies
Self-force on a scalar point charge in the long throat. The method is based on the
approximate WKB solution of a radial
mode equation for a scalar field. This field
Mathematical modeling of irregular integrated optical waveguides modes in the overcritical regimes is elaborated. In contrast to the zero
approximation of the adiabatic