A series RLC electric circuit with the metal-ferroelectric-semiconductor (MFS) heterwdructure playing the role of
nonlinear capacity shows various nonlinear dynamics such as period doubling and Ruelle-Takens scenarios of evolution
to chaos. Experimental investigations and preliminary theoretical analysis on the dynamics of this structure are
considered. We mainly focus on a period-doubhng bifurcation evolution to chaos induced by the change in the
amplitude of a sinusoidal driving with given frequency and by the change in the frequency of driving signal of fixed
amplitude. In this paper we concentrate on an integrated image of these phenomena as reflected in 3D graphs of spectral
analysis. A theoretical model of this MFS structure as nonlinear element of an electrical circuit based on a system of
two coupled nonlinear Duffing oscillators is proposed. Numerical simulations for electrical variables in the circuit were
performed both by specific methods of nonlinear investigations and by 3D plots representing Fourier power spectra as
function of the frequency and the amplitude of the forcing as control parameters. The dynamics of the theoretical model
are in reasonable agreement with the experimental results.
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