Titlebook: Dynamics, Bifurcations and Control; Fritz Colonius,Lars Grüne Conference proceedings 2002 Springer-Verlag Berlin Heidelberg 2002 Analysis.

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https://doi.org/10.1007/978-1-4684-8742-8lities of ES’s inherited from their evolutionist paradigm. The training process intends to build a complementary Energy Function (..) which guarantees local asymptotic stability at the desired equilibrium point.

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https://doi.org/10.1007/978-1-4684-8742-8fixed points of nonlinear systems. In the continuous time case we present a counterexample for the corresponding statement. Sufficient conditions for the equality of the stability radii of nonlinear respective linear systems are given. We conjecture that they hold on an open and dense set.

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Welcome Address by the Conference Chairmanthe knowledge of at most the two previous peaks. The reduced model is a simple one-dimensional map or, in the most complex case, a set of one-dimensional maps. Its use in control system design is discussed by means of some examples.

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Bifurcations of Neural Networks with Almost Symmetric Interconnection Matricesnt dynamics as close to the symmetry condition as one pleases is proved. These include stable limit cycles generated via local Hopf bifurcations or global heteroclinic bifurcations. Moreover, numerical simulations show the presence of period-doubling bifurcations which originate more complicated attractors.

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Nonlinear Problems in Friction Compensationte, within the QFT setting, tools from conic analysis, robust nonlinear control, describing function and harmonic balance. The integration is fruitful and feasible due to the use of a common frequencial language, which arises in a natural way within the technique of dither compensation.

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Feedback Equivalence to Feedforward Forms for Nonlinear Single-Input Systems result to bring a system to nice feedforward form. We illustrate our solution by analyzing the three- and four-dimensional cases. In particular, we calculate the codimension of four-dimensional systems that are feedback equivalent to feedforward form.