首页> 外文会议>2011 IEEE International Conference on Grey Systems and Intelligent Services >Comparison between grey system and ARIMA model in groundwater simulation — A case study of Liulin Springs discharge simulation
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Comparison between grey system and ARIMA model in groundwater simulation — A case study of Liulin Springs discharge simulation

机译:灰色系统与ARIMA模型在地下水模拟中的比较-以柳林泉水排放模拟为例。

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Liulin springs discharge is simulated using grey system and ARIMA model, respectively. According to the hydrological characteristics, the Liulin springs discharge series can be divided into two periods: 1957 to 1973, the spring discharge was in natural state; from 1974 to 2009, the spring discharge was impacted by both climate change and human activities. The data of the first period is used to calculate the spring discharge in natural state and the model is extrapolated, which can obtain the second period's spring discharge in natural state. The contribution of human activities in depletion of Liulin Springs can be acquired by subtracting the observed discharge from simulated spring discharge in the second period. Thus, the effects of human activities from climate change is differentiated. According to the results, both GM(1,1) decomposition model and ARIMA model were suitable for spring discharge simulation. The empirical studies shows that the grey system GM(1,1) model has a high precision for the index series simulation. But for the spring discharge with large periodic fluctuation, it can only achieve accuracy through periodic amendment. ARIMA model can reflect time-lag effect of precipitation on spring discharge very well, which can accurately simulate the quantitative relationship between spring discharge and precipitation.
机译:分别使用灰色系统和ARIMA模型对柳林泉水排放进行了模拟。根据水文特征,柳林泉水排放序列可分为两个时期:1957年至1973年,泉水处于自然状态。从1974年到2009年,春季排放受到气候变化和人类活动的影响。利用第一周期的数据计算自然状态下的弹簧排量,并对该模型进行外推,可以得到第二周期的自然状态下的弹簧排量。可以通过从第二阶段的模拟泉水排放量中减去观测到的流量来获得人类活动对柳林泉水耗竭的贡献。因此,人类活动对气候变化的影响是有区别的。根据结果​​,GM(1,1)分解模型和ARIMA模型都适用于弹簧放电模拟。实证研究表明,灰色系统GM(1,1)模型具有较高的指标序列模拟精度。但是对于周期性波动较大的弹簧卸料,只能通过周期性修正才能达到精度。 ARIMA模型可以很好地反映降水对春季降水的时滞效应,可以准确模拟春季排放与降水之间的定量关系。

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