Article in Proceedings INPROC-2005-81

Bibliography	Avrutin, V.; Schanz, M.: On special Types of two- and three-parametric Bifurcations in piecewise-smooth dynamical Systems. In: Mladenov, V. (ed.); Bardis, N. (ed.); Slavova, A. (ed.); Yordanova, S. (ed.); Damgov, V. (ed.): Proc. of 4th WSEAS Int. Conf. on non-linear Analysis, non-linear Systems and Chaos NOLASC 2005. University of Stuttgart, Faculty of Computer Science, Electrical Engineering, and Information Technology. pp. 1-7, english. Sofia: n. a., January 2005. Article in Proceedings (Conference Paper).
CR-Schema	G.1.10 (Numerical Analysis Applications)
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.
Department(s)	University of Stuttgart, Institute of Parallel and Distributed Systems, Image Understanding
Project(s)	AnT
Entry date	February 13, 2006