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A SIMPLIFIED PERIODICAL DETECTION METHOD FOR LONG TERM SEQUENCES BASED ON RESCALED RANGE ANALYSIS

机译:一种基于重新定量范围分析的长期序列的简化期刊检测方法

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Rescaled range (R/S) analysis is a non-parameter method for persistence detection in time series based on fractal theory, it was applied in a short series and a long record about floods and droughts of Huaihe River basin in Henan province. The short one is standardized precipitation index (SPI) series of 1957-2008, and the long one is a drought and waterlogging grade sequence of 1470-1980. The short record presents strong anti-persistenc and without significant trend for the existence. But the long record presents a significant trend of drought and with strong persistence. For quantified relation exists between Hausdorff dimension D_0 used in the R/S analysis and generalized entropy S_0, by build link between method of principle of maximum entropy (POME) and the R/S analysis, this paper got a new period detection method of extremes, it computes So of every section in a sequence and increment ΔS_0(i) of every point to its previous time, for change happen at position with large ΔS_0(i), section between two change points can take as a period with one trend, and significant of a change can be measure with the quantile. The method has been applied in the records and found that periods of the long record almost cover periods of the short records, and the long term periods composed with the short term periods. This result inferred that though long term series and short term series of extremes present different persistence, the short one can be taken as a part of the lone one, or a fractal of it. Short term events have cumulative effect to future.
机译:重新缩放范围(R / S)分析是基于分形理论的时间序列持久性检测的非参数方法,它以短暂的系列应用,河南淮河盆地洪水和干旱迅速。短暂的是1957-2008的标准化降水指数(SPI)系列,长度是1470-1980的干旱和涝渍序列。短期记录呈现强劲的反持续存在,而且没有重大趋势。但长期以来的历史呈现出趋势的趋势和强劲的持久性。对于在R / S分析和广义熵S_0中使用的HAUSDORFF维度D_0之间存在量化关系,通过在最大熵(POME)和R / S分析的原则方法之间的构建联系,本文得到了极端的新时期检测方法,它将序列和递增ΔS_0(i)的每个部分计算到之前的时间,因为在大Δ_0(i)的位置发生变化,两个变化点之间的部分可以作为一个趋势的句点,可以用分量来测量变化的重要性。该方法已应用于记录中,发现长期记录的周期几乎覆盖了短记录的周期,以及使用短期期间组成的长期期间。这结果推断出,虽然长期系列和短期系列极端存在不同的持久性,但是可以将短暂的持续存在,作为孤独的一部分或其分形的部分。短期事件对未来具有累积效果。

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