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By contrast, the problem of designing controllers to stabilize systems of this type has received relatively little attention.
With this understanding, stabilizing structures at different levels of the ecological hierarchy can be identified and any population-, cormunity-, or ecosystem-level structures that mute energy or material flow also stabilize systems dynamics.
By adopting partial control theory, the presented approach provides a simple and general way to stabilize systems to their partial or whole equilibriums, or to synchronize systems with their partial or whole states.
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Consequently, this helps stabilize system, especially for the damping components having the structure of two parallel grooves.
To stabilize system frequency oscillations due to large load disturbances, the active power controlled by SMES can be exploited.
can stabilize system (3.29), and minimizes, that is, (336).
to stabilize system (3.1), where K ∈ R m × n is a constant gain to be designed.
It will be demonstrated that the control of the form (1.2), where m ≥ 2, can stabilize system (1.1).
This allows us to prove input-to-state stability properties for our feedback stabilized systems under actuator errors.
For the electrostatically stabilized systems, the higher the zeta potential is, the more probable the dispersion stability is.
This chapter focuses on the internal stabilized systems.
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