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Geoscience ›› 2019, Vol. 33 ›› Issue (02): 451-460.DOI: 10.19657/j.geoscience.1000-8527.2019.02.20

• Hydrogeology • Previous Articles     Next Articles

Numerical Simulations of Groundwater Based on Three-dimensional Stochastic Hydrogeologic Structure Model: A Case Study from West Liaohe Plain

SUN Qian1(), SHAO Jingli1(), CUI Yali1, WANG Yulong2, XUE Junhuan2, MA Tao3   

  1. 1. School of Water Resources and Environment, China University of Geosciences, Beijing 100083, China
    2. The Fourth Hydrogeological and Engineering Geological Prospecting Institute of Inner Mongolia Autonomous Region, Tongliao, Inner Mongolia 028000, China
    3. Center for Hydrogeology and Environmental Geology Survey, China Geological Survey, Baoding, Hebei 071051, China
  • Received:2018-05-06 Revised:2018-12-12 Online:2019-05-08 Published:2019-05-08
  • Contact: SHAO Jingli

Abstract:

To explore the uncertainty of the hydrogeological structure on the groundwater numerical simulation the West Liaohe Plain, the groundwater level was predicted using stochastic simulation. In this paper, lithologic distribution of porous media was simulated by the transition probability geostatistical method, and the relationship between lithology and hydrogeological parameters were determined by nonlinear programming. The many accurate stochastic hydrogeological parameters obtained were fed into MODFLOW, which generated the stochastic simulation. By comparing the fitting of the groundwater terminal flow field and the water level dynamic process of the stochastic and deterministic models, we found that the stochastic and deterministic models have similar trends, and are well-fitted to the measured data. The stochastic model can better reflect the real hydrogeological characteristics. According to the uncertainty analysis of the predicted groundwater level after 10 years, the average amplitude of the water level variation is ±5 m, and the average upper limit of the 95% confidence level is 0.146 m. This provides a scientific basis for decision makers.

Key words: TPROGS, hydrogeological parameter, stochastic, nonlinear programming, uncertainty

CLC Number: