首页> 外文期刊>Journal of The Institution of Engineers (India) >Chaotic Analysis of Reservoir Inflow Series: A Case Study on Koyna Reservoir Inflow
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Chaotic Analysis of Reservoir Inflow Series: A Case Study on Koyna Reservoir Inflow

机译:水库入库量序列的混沌分析-以科伊纳水库入库量为例

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The significance of treating the reservoir inflow as a chaotic system instead of a stochastic system is gaining interest in the recent past. Out of various chaotic methods available to analyse time series data, correlation dimension method, the most commonly employed method in hydrology is used in the present study. Apart from identifying the behaviour of the series, correlation dimension method indicates the number of dimensions required to predict the future value in the time series. Correlation dimension of a time series is estimated using Heaviside step function through Grassberger-Pro-caccia algorithm. In order to prove the reliability of Grassberger-Procaccia algorithm, initially a deterministic series and two types of random number series are analyzed to identify their behaviour as well as to determine the correlation dimension. The daily reservoir inflow observed at Koyna reservoir for a period of 49 years (1961-2009) in Maharashtra, India, has been taken up to study its behaviour. From the detailed non-linear dynamic analysis using correlation dimension method it is found that the Koyna reservoir inflow is showing a low chaotic behaviour. The minimum correlation dimension for the daily Koyna reservoir inflow is around one and maximum correlation dimension is around four. It is also evident that only short term prediction is reasonable in this reservoir. This study proves the strength of Grassberger-Procaccia algorithm in classifying the behaviour of time series.
机译:近年来,将储层入流视为混沌系统而不是随机系统的重要性日益引起人们的关注。在可用于分析时间序列数据的各种混沌方法中,相关维数法是本研究中最常用的水文学方法。除了确定序列的行为外,相关维数方法还指示预测时间序列中的未来值所需的维数。时间序列的相关维是通过Grassberger-Pro-caccia算法使用Heaviside阶跃函数估算的。为了证明Grassberger-Procaccia算法的可靠性,首先分析确定性序列和两种类型的随机数序列,以识别其行为并确定相关维数。在印度马哈拉施特拉邦,科伊纳水库观测到的长达49年(1961-2009年)的每日水库流入量已被用于研究其行为。从使用相关维数法进行的详细非线性动力分析可以发现,科伊纳水库的入流显示出较低的混沌行为。每日Koyna水库入库流量的最小相关维约为1,最大相关维约为4。同样明显的是,在该储层中只有短期预测是合理的。这项研究证明了Grassberger-Procaccia算法在分类时间序列行为方面的优势。

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