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Poincaré showed that dynamic systems described by quite simple differential equations, such as the solar system, can nonetheless yield the most random-looking, chaotic behaviour.
We will study the controllability of control systems described by the equation (1.1).
Systems described by ordinary differential equations are under the hypothesis of homogeneous environment.
Potential redundancy is related to the third property of developmental systems described by Budd, preadaptation.
FLCs[40] are expert systems described by means of "IF-THEN" rules.
Models including diffusivity (i.e. systems described by reaction-diffusion equations) have been considered.
References [8 11] proved approximate controllability for systems described by semilinear heat equations.
In the present paper, the approach is extended to systems described by the adsorbed solution theory.
A numerical method for the time evolution of systems described by Liouville-type equations is derived.
The general framework leads to hybrid closed-loop systems described by impulsive differential equations.
In the ECC presentation, we mainly discuss distributed dissipative systems described by constant coefficient linear PDE's.
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