  This work continues the study of the earlier constructed mathematical model
of the metabolic process running in a cell.
  We will consider auto-oscillations arising on the level of enzyme-substrate
interactions in the nutrient and respiratory chains, which leads to the
self-organization in autocatalysis of the integral metabolic process in cells.
The auto-oscillations organize themselves in the total metabolic process of
cells at autocatalysis.
  The behavior of the phase-parametric characteristic under the high
dissipation of a kinetic membrane potentialis analyzed. All possible
oscillatory modes of the system and the scenario of formation and destruction
of regular and strange attractors are studied. The bifurcations of the
transitions "order-chaos", "chaos-order", "chaos-chaos" and "order-order" are
calculated. The total spectra of Lyapunov indices and the divergences for all
types of attractors on a part of the phase-parametric characteristic under
consideration are determined. For various types of strange attractors, their
Lyapunov dimensions, KS-entropies, and "predictability horizons" are
calculated. Some conclusions about the structure of the chaos of strange
attractors and its influence on the stability of the metabolic process in a
cell are drawn.
