Bibliography | Avrutin, V.; Schanz, M.: On special types of two- and three-parametric bifurcations in piecewise-smooth dynamical systems. In: WSEAS Transactions on Mathematics. Vol. 3(4). University of Stuttgart, Faculty of Computer Science, Electrical Engineering, and Information Technology. pp. 224-230, english. WSEAS Press, July 2005. Article in Journal.
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CR-Schema | G.1.10 (Numerical Analysis Applications)
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Keywords | multi-parametric bifurcations, big bang bifurcations, co-dimension two bifurcations, co-dimension three bifurcations, period increment, period adding, piecewise smooth systems |
Abstract | The aim of this paper is to present a brief overview about a special kind of two-parametric (or co-dimension two) bifurcations in piecewise-smooth dynamical systems. The characteristic property of these bifurcations is, that at the bifurcation point in a 2D parameter space an infinite number of bifurcation curves intersect. Several types of these bifurcations are discussed. Additionally, a new type of three parametric (or co-dimension three) bifurcations is reported.
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Contact | Michael.Schanz@informatik.uni-stuttgart.de Viktor.Avrutin@informatik.uni-stuttgart.de |
Department(s) | University of Stuttgart, Institute of Parallel and Distributed Systems, Image Understanding
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Project(s) | AnT
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Entry date | March 14, 2006 |
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