Abstract
Using a regulatorika (functioning of regulatory mechanisms) methodology
for dynamical systems, the equations for studying living systems based on the
functional-differential, functional and discrete equations have been developed. From
results of the qualitative analysis of model systems for equations follows, that the
functional state can have a varied nature: stable state, stable limit cycle, deterministic
chaos and break-down of solutions to the trivial attractor (“black hole” effect). It is
shown that there are only seven stable systems, which are in the balance with an external
medium. Control problems for regulatorika systems in areas of dynamical chaos
and “black hole” effect are considered.
