Use of methods of transmission line electrical theories to analyze one-dimensional dynamic problems of consolidation theory

An electrical analog of an uniaxial dynamic state of deformation of a porous center is presented. With the use of methods and concepts of transmission line electrical theories, a general solution is developed for a uniaxial state of deformation of a porous center under conditions of a sinusoidal course characterized by arbitrarily large pulsation. The occurrence of two types of waves associated with different propagation constants is observed. The general solution for arbitrary pulsations is reduced to the solution for quasistatistical problems presented in Uklejewski's works on electromechanical analogies for the theory of consolidation.