Uncertainty Reduction of Subsurface Flow by Conditioning Hydrogeological Data
碩士 === 國立成功大學 === 資源工程學系 === 105 === Because of the heterogeneity of geological materials and scarcity of in-situ data, the geological model is usually uncertainty embedded. In this study, the statistical moment differential equation (ME) based on the small perturbation method is applied to assess p...
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ndltd-TW-105NCKU53970072019-05-15T23:47:00Z http://ndltd.ncl.edu.tw/handle/5uug6b Uncertainty Reduction of Subsurface Flow by Conditioning Hydrogeological Data 條件化水文地質資料對地下水流不確定性減量之研究 Shang-YingChen 陳尚潁 碩士 國立成功大學 資源工程學系 105 Because of the heterogeneity of geological materials and scarcity of in-situ data, the geological model is usually uncertainty embedded. In this study, the statistical moment differential equation (ME) based on the small perturbation method is applied to assess predictive uncertainty. The models were conditional on geological data such as hydraulic conductivity, hydraulic head or/and lithofacies jointly or separately. The meshless generalized finite difference method (GFDM) is adopted to obtain the first and second moment solutions advantageously and conveniently by virtue of its arbitrarily-distributed computational nodes. The conditioning data were randomly sampled from a hypothetical field with spatially correlated data, which was generated by Sequential Gaussian simulation (SGSIM). This study quantifies how different types of measurements act jointly or separately to reduce the predictive uncertainty of conditional models. The results show that, conditioning different types of measurements yields improved estimates of head. Kuo-Chin Hsu 徐國錦 2017 學位論文 ; thesis 57 en_US |
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碩士 === 國立成功大學 === 資源工程學系 === 105 === Because of the heterogeneity of geological materials and scarcity of in-situ data, the geological model is usually uncertainty embedded. In this study, the statistical moment differential equation (ME) based on the small perturbation method is applied to assess predictive uncertainty. The models were conditional on geological data such as hydraulic conductivity, hydraulic head or/and lithofacies jointly or separately. The meshless generalized finite difference method (GFDM) is adopted to obtain the first and second moment solutions advantageously and conveniently by virtue of its arbitrarily-distributed computational nodes. The conditioning data were randomly sampled from a hypothetical field with spatially correlated data, which was generated by Sequential Gaussian simulation (SGSIM). This study quantifies how different types of measurements act jointly or separately to reduce the predictive uncertainty of conditional models. The results show that, conditioning different types of measurements yields improved estimates of head.
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Kuo-Chin Hsu |
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Kuo-Chin Hsu Shang-YingChen 陳尚潁 |
author |
Shang-YingChen 陳尚潁 |
spellingShingle |
Shang-YingChen 陳尚潁 Uncertainty Reduction of Subsurface Flow by Conditioning Hydrogeological Data |
author_sort |
Shang-YingChen |
title |
Uncertainty Reduction of Subsurface Flow by Conditioning Hydrogeological Data |
title_short |
Uncertainty Reduction of Subsurface Flow by Conditioning Hydrogeological Data |
title_full |
Uncertainty Reduction of Subsurface Flow by Conditioning Hydrogeological Data |
title_fullStr |
Uncertainty Reduction of Subsurface Flow by Conditioning Hydrogeological Data |
title_full_unstemmed |
Uncertainty Reduction of Subsurface Flow by Conditioning Hydrogeological Data |
title_sort |
uncertainty reduction of subsurface flow by conditioning hydrogeological data |
publishDate |
2017 |
url |
http://ndltd.ncl.edu.tw/handle/5uug6b |
work_keys_str_mv |
AT shangyingchen uncertaintyreductionofsubsurfaceflowbyconditioninghydrogeologicaldata AT chénshàngyǐng uncertaintyreductionofsubsurfaceflowbyconditioninghydrogeologicaldata AT shangyingchen tiáojiànhuàshuǐwéndezhìzīliàoduìdexiàshuǐliúbùquèdìngxìngjiǎnliàngzhīyánjiū AT chénshàngyǐng tiáojiànhuàshuǐwéndezhìzīliàoduìdexiàshuǐliúbùquèdìngxìngjiǎnliàngzhīyánjiū |
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1719154734964670464 |