Titlebook: Algebraic and Geometric Methods in Nonlinear Control Theory; M. Fliess,M. Hazewinkel Book 1986 D. Reidel Publishing Company, Dordrecht, Ho

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Cantors neue Sicht des Unendlichenhey differ from each other in the way of describing the input-output behaviour of the system. The first describes this behaviour by a general causal operator mapping input signals to output signals. We will call this approach general and start the exposition with it. The second approach uses a forma

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Timm Kunstreich begegnen: Einblicke, related to the existence of certain symmetries, including results by the authors and H. J. Sussmann. We also comment on the relation between this work and generalizations of Lie group theory to semigroups and Lie wedges.

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Summary and Future Developments,earlier attempts go back to Singh & Rugh [29], Freund [6] and Sinha [21], where a solution of the static state feedback noninteracting control problem has been given if the number of scalar inputs equals the number of scalar outputs. In this way the nonlinear version of Morgan’s problem has been sol

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EOQ-Type Models with Demand Selectionhe control of certain nonlinear systems by a relatively straightforward application of techniques analogous to those used in linear control theory (e.g., [5]–[9], [15]). Among the most elegant of these recent methods is the theory of linearization via nonlinear feedback developed by Hunt-Su-Meyer [7

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Demand Flexibility in Supply Chain Planningrds. Then, as geometrical methods appeared, the 70’s yielded a sound knowlegde of autonomous linear systems (cf. Wonham [66]) while, with the introduction of differential geometry thanks to Hermann [30] and Lobry [44] in particular, nonlinear automatic control actually emerged (*).

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