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Non-Smooth Bifurcation and Chaos in a DC-DC Buck Converter
作者姓名:秦志英  陆启韶
作者单位:[1]School of Science, Beijing University of Aeronautics and Astronautics, Beijing 100083 [2]School of MEE, Hebei University of Science and Technology, Shijiazhuang 050054
基金项目:Supported by the National Natural Science Foundation of China under Grant No 10572011.
摘    要:A direct-current-direct-current (DC-DC) buck converter with integrated load current feedback is studied with three kinds of Poincaré maps. The external corner-collision bifurcation occurs when the crossing number per period varies, and the internal corner-collision bifurcations occur along with period-doubling and period-tripling bifurcations in this model. The multi-band chaos roots in external corner-collision bifurcation and often grows into 1-band chaos. A new kind of chaotic sliding orbits, which is more complex for non-smooth systems, is also found in this model.

关 键 词:转换器  直流电  混沌学  不平滑分叉系统
收稿时间:2006-7-7
修稿时间:2006-07-07

Non-Smooth Bifurcation and Chaos in a DC-DC Buck Converter
QIN Zhi-Ying,LU Qi-Shao.Non-Smooth Bifurcation and Chaos in a DC-DC Buck Converter[J].Chinese Physics Letters,2007,24(4):886-889.
Authors:QIN Zhi-Ying  LU Qi-Shao
Institution:1.School of Science, Beijing University of Aeronautics and Astronautics, Beijing 100083; 2School of MEE, Hebei University of Science and Technology, Shijiazhuang 050054
Abstract:A direct-current--direct-current (DC-DC) buck converter with integrated load current feedback is studied with three kinds of Poincare maps. The external corner-collision bifurcation occurs when the crossing number per period varies, and the internal corner-collision bifurcations occur along with period-doubling and period-tripling bifurcations in this model. The multi-band chaos roots in external corner-collision bifurcation and often grows into 1-band chaos. A new kind of chaotic sliding orbits, which is more complex for non-smooth systems, is also found in this model.
Keywords:05  45  -a  84  32  Dd
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