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开采量不确定条件下数值模拟结果的可靠性分析
引用本文:温忠辉,曹英杰.开采量不确定条件下数值模拟结果的可靠性分析[J].吉林大学学报(地球科学版),2007,37(2):239-242.
作者姓名:温忠辉  曹英杰
作者单位:河海大学,水资源环境学院,南京,210098;河海大学,水资源环境学院,南京,210098
基金项目:水利部科技创新项目 , 国家重点实验室基金
摘    要:地下水数值模拟过程中,人工开采量大都被当作确定项处理。但实际情况是开采量往往缺乏准确的统计数据,尤其是农业灌溉开采量,在计算中具有更大的不确定性。传统的处理方法是将这些人工开采量概化为抽水量确定的开采井,显然不能反映实际情况。采用概率论及数理统计的方法,分析了概化后开采量的不确定性,得出开采量服从正态分布。以此为基础,运用蒙特卡罗方法,对开采量不确定条件下数值模拟的结果进行可靠性分析。结果表明:传统处理方法不能反映开采量不确定条件下数值模拟结果可靠性的变化情况,而采用随机模拟的方法,可以计算出不同的给定允许降深条件下,模拟结果的可靠性。

关 键 词:地下水数值模拟  开采量  蒙特卡罗法  可靠性分析
文章编号:1671-5888(2007)02-0239-04
修稿时间:2006-10-25

Reliability Analysis of Numerical Simulation Results under the Condition of Groundwater Withdrawal Uncertainty
WEN Zhong-hui,CAO Ying-jie.Reliability Analysis of Numerical Simulation Results under the Condition of Groundwater Withdrawal Uncertainty[J].Journal of Jilin Unviersity:Earth Science Edition,2007,37(2):239-242.
Authors:WEN Zhong-hui  CAO Ying-jie
Institution:College of Water Resources and Environment, Hohai University, Nanjing 210098, China
Abstract:In the process of groundwater numerical simulation,groundwater withdrawal is always treated as certain sink item for long time.However,due to lack of accurate statistic data,there exists uncertainty in determining groundwater withdrawal,especially groundwater withdrawal for agricultural irrigation.The traditional method is to simplify the irrigation as several pumping wells with certain pumping rate.Obviously,it can not reflect the real uncertainty of pumping rate.Monte Carlo method is used to structure the stochastic numerical simulation model to fully consider this uncertainty.Based on the probability theory and mathematical statistics,it is concluded that the pumping rate of the hypothe-tical wells follows normal distribution.The results demonstrate that the traditional method which ignores the effects of uncertainties can not provide the information of reliability of simulation results.But the stochastic simulation can give necessary results for different reliability demands.
Keywords:numerical simulation of groundwater  groundwater withdrawal  Monte-Carlo method  reliability analysis
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