Universal regular control for generic semilinear systems

Moreover, when we consider a linear system in max-plus algebra, we obtain the same results as the residuation theory (ii) the constraint propagation techniques are more general than

The paper shows, for the rst time that a feedback spreading control law for semilinear distributed parameter systems with compact linear operator can be provided by a

fusion boils down to parallel composition for contracts attached to two different sub-components of a same compound component, whereas contracts attached to a same component

This paper provides a gradual and informal presentation of the concepts and steps that should be considered to synthesize a correct control implementation for discrete

Key words: Mulholland inequality, Hilbert-type inequality, weight function, equiv- alent form, the best possible constant factor.. The above inequality includes the best

In this Section we prove that for regular dispersive systems, the Mourre estimate holds outside a set of points which can be described explicitely (see Def. 3.4) in

PROPOSITION 3 in section 3 (a dichotomy proposition) asserts that there is only two kinds of orbits Sx, periodic or foliation and that if Gx = Gy then Sx and Sy are of the same

In the second section we will cite previous results on asymptotic null controllability of semilinear control systems, dene Lyapunov exponents and the discounted optimal control