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Coexistence of solutions in a DC-DC Buck converter controlled by sine wave

机译:正弦波控制的DC-DC Buck转换器中解决方案的共存

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Low power systems are widely used in robotics and industrial areas; therefore, modeling and systems analysis provide reliable and best designs of such systems. In that way, a Buck converter controlled by PWM is investigated using a new design, replacing the T periodic ramp signal by a T periodic sine wave for two reasons: the sine wave is easier to generate and analyze, and in order to get rid of non-linear qualities of the ramp signal. Then, bifurcation diagrams are obtained varying the parameters ascending and descending in the new Buck converter design to find coexisting attractors, which are normally an undesired behavior in nonlinear systems or useful for some applications. Although it is demonstrated that these bifurcation diagrams are not the sufficient remedy to find coexistence of solutions, it is also shown that they are a good tool. Once bifurcation diagrams show the range where coexistence of solutions appear, we proceed to study in that range the shape of the basins and the system solutions, with the aim of determining the specific regions in which the system presents different behaviors. This is because many practical applications today need not only periodic solutions but also more complex ones. Finally, basins of attraction are obtained and studied for some parameters of the system. Bounded and fractal regions are observed; moreover, the evolution of the attractors in the time domain for each parameter value are shown.
机译:低功耗系统广泛用于机器人技术和工业领域;因此,建模和系统分析为此类系统提供了可靠且最佳的设计。以此方式,使用新设计研究了由PWM控制的Buck转换器,用T周期正弦波代替T周期斜坡信号,其原因有两个:正弦波更易于生成和分析,并且可以消除斜坡信号的非线性质量。然后,在新的Buck转换器设计中,通过改变参数的升序和降序来获得分叉图,以找到共存的吸引子,这在非线性系统中通常是不希望有的行为,对于某些应用很有用。尽管已证明这些分叉图不足以找到解决方案的共存方法,但也表明它们是一个很好的工具。一旦分叉图显示了解决方案共存的范围,我们将在该范围内研究盆地的形状和系统解决方案,以确定系统表现出不同行为的特定区域。这是因为当今许多实际应用不仅需要定期解决方案,而且还需要更复杂的解决方案。最后,获得了吸引盆地并对系统的某些参数进行了研究。观察到边界区域和分形区域;此外,还显示了每个参数值在时域中吸引子的演变。

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