| GMS数值建模方法研究综述 |
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| 引用本文： | 贺国平,张彤,赵月芬,周东.GMS数值建模方法研究综述[J].地下水,2007,29(3):32-35,38. |
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| 作者姓名： | 贺国平 张彤 赵月芬 周东 |
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| 作者单位： | 1. 北京市水利规划设计研究院,北京,100044
2. 北京市水文总站,北京,100039 |
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| 摘 要： | GMS 和 FEFLOW 为地下水数值模拟软件的典型代表,FEFLOW 具有强大的可视化功能和方便的输入输出,其缺点是难以处理复杂的水文地质条件,而 GMS 具有强大齐全的地下水模拟功能,几乎囊括了与地下水有关的所有模拟功能,包括地下水随机模拟.详细介绍了基于有限差分原理的 GMS 软件中的各个模块,以及采用 GMS 软件组建地下水数值模拟模型的各种方法,包括网格法、概念模型法和 Solid 法.
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| 关 键 词： | 有限差分原理 数值模拟模型 |
| 文章编号： | 1004-1184（2007）03-0032-04 |
| 收稿时间： | 2007-02-17 |
| 修稿时间： | 2007-02-17 |
A Review of Approaches on Groundwater Modeling with GMS |
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| HE Guo-ping,ZHANG Tong,ZHAO Yue-fen,ZHOU Dong.A Review of Approaches on Groundwater Modeling with GMS[J].Groundwater,2007,29(3):32-35,38. |
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| Authors: | HE Guo-ping ZHANG Tong ZHAO Yue-fen ZHOU Dong |
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| Abstract: | GMS and FEFLOW are the representatives of numerical groundwater simulation software. There are powerful visualization functions and convenient input or output in FEFLOW, but it is difficult to deal with complicated hydrogeological conditions. However, there are complete numerical simulation functions in GMS. The modules in GMS based on the finite-difference theory and all approaches for constructing a numerical simulation model with GMS are introduced in detail in this paper. These approaches are grid approach, conceptual model approach and solid approach. |
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| Keywords: | GMS |
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