  A characteristic feature of the Fourier Power Density Spectrum (PDS) observed
from black hole X-ray binaries in low/hard and intermediate spectral states is
a broad band-limited noise, characterized by a constant below some frequency (a
``break'' frequency) and a power law above this frequency. It has been shown
that the variability of this type can be produced by the inward diffusion of
the local driving perturbations in a bounded configuration (accretion disk or
corona). In the framework of this model, the perturbation diffusion time t_0 is
related to the phenomenological break frequency, while the PDS power-law slope
above the ``break'' is determined by the viscosity distribution over the
configuration. he perturbation diffusion scenario explains the decay of the
power of X-ray variability observed in a number of compact sources (containing
black hole and neutron star) during an evolution of theses sources from
low/hard to high/soft states. We compare the model predictions with the subset
of data from Cyg X-1 collected by the Rossi X-ray Time Explorer (RXTE). Our
extensive analysis of the Cyg X-1 PDSs demonstrates that the observed
integrated power P_x decreases approximately as a square root of the
characteristic frequency of the driving oscillations \nu_{dr}. The RXTE
observations of Cyg X-1 allow us to infer P_{dr} and t_0 as a function of
\nu_{dr}. Using the inferred dependences of the integrated power of the driving
oscillations P_{dr} and t_0 on \nu_{dr} we demonstrate that the power predicted
by the model also decays as P_{x,diff} proportional to \nu_{dr}^{-0.5} that is
similar to the observed P_{x} behavior.
