首页> 外文期刊>Discrete and continuous dynamical systems >METHODOLOGY FOR THE CHARACTERIZATION OF THE ELECTRICAL POWER DEMAND CURVE, BY MEANS OF FRACTAL ORBIT DIAGRAMS ON THE COMPLEX PLANE OF MANDELBROT SET
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METHODOLOGY FOR THE CHARACTERIZATION OF THE ELECTRICAL POWER DEMAND CURVE, BY MEANS OF FRACTAL ORBIT DIAGRAMS ON THE COMPLEX PLANE OF MANDELBROT SET

机译:用于表征电力需求曲线的方法,借助于Mandelbrot Set的复杂平面上的分形轨道图

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The present article proposes a new geometric space in the complex plane of the Mandelbrot set, framed in the diagram of orbits and attractors, to characterize the dynamics of the curves of the demand of daily electrical power, with the purpose of discovering other observations enabling the elevation of new theoretical approaches. The result shows a different method to evaluate the dynamics of the electric power demand curve, using fractal orbital diagrams. This method is a new contribution that extends universal knowledge about the dynamics of complex systems and fractal geometry. Finally, the reader is informed that the data series used in this article was used in a previous publication, but using a different fractal technique to describe its dynamics.
机译:本文提出了一个新的几何空间,在轨道和吸引子图中的框架中的复杂平面中,以表征日常电力需求的曲线的动态,目的是发现其他观察新的理论方法提升。结果显示了使用分形轨道图来评估电力需求曲线的动态的不同方法。这种方法是一种新的贡献,它延长了关于复杂系统和分形几何的动态的通用知识。最后,通知读者,本文中使用的数据序列在先前的出版物中使用,但使用不同的分形技术来描述其动态。

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