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A 3-dimensional H-adaptive algorithm...
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Li, Lan.
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A 3-dimensional H-adaptive algorithm for groundwater flow and contaminant transport.
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
A 3-dimensional H-adaptive algorithm for groundwater flow and contaminant transport./
作者:
Li, Lan.
面頁冊數:
136 p.
附註:
Chair: Darrell Pepper.
Contained By:
Masters Abstracts International38-01.
標題:
Engineering, Environmental. -
電子資源:
http://pqdd.sinica.edu.tw/twdaoapp/servlet/advanced?query=1396424
ISBN:
0599485477
A 3-dimensional H-adaptive algorithm for groundwater flow and contaminant transport.
Li, Lan.
A 3-dimensional H-adaptive algorithm for groundwater flow and contaminant transport.
- 136 p.
Chair: Darrell Pepper.
Thesis (M.S.)--University of Nevada, Las Vegas, 1999.
A simulation of the Yucca Mountain Repository site was made using GWADAPT3. The simulation was run on the SGI-02 and the SGI-Cray origin 2000 located at UNLV.
ISBN: 0599485477Subjects--Topical Terms:
783782
Engineering, Environmental.
A 3-dimensional H-adaptive algorithm for groundwater flow and contaminant transport.
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Thesis (M.S.)--University of Nevada, Las Vegas, 1999.
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A simulation of the Yucca Mountain Repository site was made using GWADAPT3. The simulation was run on the SGI-02 and the SGI-Cray origin 2000 located at UNLV.
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Benchmark cases were used to check the feasibility of GWADAPT3. The results of the test cases from GWADAPT3 were also compared with results from FEFLOW and FEHM.
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The simulation of contaminant transport through the subsurface is a very useful way to effectively design mitigation methods for cleanup and prevention of the deterioration of groundwater.
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The GWADAPT3 code is developed using the finite-element method and mesh adaptation to simulate groundwater flow and contaminant transport. The formulation is based on the equations for conservation of mass, Darcy's law for an anisotropic medium, and the time-dependent species transport equations. Petrov-Galerkin weighting of the advection terms provides numerical stability. An explicit time marching scheme is used to solve the transient equations. By utilizing unstructured adaptive meshing, concentration is accurately resolved.
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