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Industrial Data 2016, 19 1

Autor: Javier Montenegro Joo

Fuente: http://www.redalyc.org/


Industrial Data ISSN: 1560-9146 iifi@unmsm.edu.pe Universidad Nacional Mayor de San Marcos Perú Montenegro Joo, Javier Diversity and Temporality of Chaotic Events Industrial Data, vol.
19, núm.
1, enero-junio, 2016, pp.
125-130 Universidad Nacional Mayor de San Marcos Lima, Perú Available in: http:--www.redalyc.org-articulo.oa?id=81650062015 How to cite Complete issue More information about this article Journals homepage in redalyc.org Scientific Information System Network of Scientific Journals from Latin America, the Caribbean, Spain and Portugal Non-profit academic project, developed under the open access initiative SiStemaS e informática Javier Montenegro Joo Revista de la Facultad de Ingeniería Industrial 18(2): 125-130 (2016) UNMSM ISSN: 1560-9146 (Impreso) - ISSN: 1810-9993 (Electrónico) Diversity and Temporality of Chaotic Events Recibido: 05-11-15 AceptAdo: 02-04-16 JAvier MoNteNeGro Joo * 1.
INTRODUCTION ABSTRACT Publications dealing with chaos usually exhibit an image of a single, truncated and always expanding chaotic event in the system in which chaos is being reported. This generates the impression that chaotic events are unique and once they start, they increase intensity ad in nitum, eventually taking control of the system, and lasting forever.
With the aim on nding out whether the above described panorama is correct, an investigation was carried out on the nonlinear damped and forced oscillator (NLDFO).
It was encountered a diversity of chaotic events and that those have a beginning and an end, this is, they are temporal.
Additionally it has been observed that chaotic events initially generate a series of period bifurcations increasing their intensity and then by collapsing bifurcations this intensity gradually decreases until chaos vanishes.
The largest Lyapunov exponents of the displayed chaotic events, as well as some general observations about chaotic events in the NLDFO are reported. Keywords: nonlinear oscillations, chaos, nu...

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