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首页> 外文期刊>Journal of Hydrology >Creating a non-linear total sediment load formula using polynomial best subset regression model
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Creating a non-linear total sediment load formula using polynomial best subset regression model

机译:使用多项式最佳子集回归模型创建非线性总沉积物负荷公式

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The aim of this study is to derive a new total sediment load formula which is more accurate and which has less application constraints than the well-known formulae of the literature. 5 most known stream power concept sediment formulae which are approved by ASCE are used for benchmarking on a wide range of datasets that includes both field and flume (lab) observations. The dimensionless parameters of these widely used formulae are used as inputs in a new regression approach. The new approach is called Polynomial Best subset regression (PBSR) analysis. The aim of the PBRS analysis is fitting and testing all possible combinations of the input variables and selecting the best subset. Whole the input variables with their second and third powers are included in the regression to test the possible relation between the explanatory variables and the dependent variable. While selecting the best subset a multistep approach is used that depends on significance values and also the multicollinearity degrees of inputs. The new formula is compared to others in a holdout dataset and detailed performance investigations are conducted for field and lab datasets within this holdout data. Different goodness of fit statistics are used as they represent different perspectives of the model accuracy. After the detailed comparisons are carried out we figured out the most accurate equation that is also applicable on both flume and river data. Especially, on field dataset the prediction performance of the proposed formula outperformed the benchmark formulations. (C) 2016 Elsevier B.V. All rights reserved.
机译:这项研究的目的是要得出一个新的总泥沙量公式,该公式比文献中众所周知的公式更精确,使用限制也更少。由ASCE批准的5个最著名的流能概念泥沙公式用于对包括现场和水槽(实验室)观测值在内的各种数据集进行基准测试。这些广泛使用的公式的无量纲参数在新的回归方法中用作输入。这种新方法称为多项式最佳子集回归(PBSR)分析。 PBRS分析的目的是拟合和测试输入变量的所有可能组合,并选择最佳子集。整个输入变量及其第二和第三幂都包含在回归中,以测试解释变量和因变量之间的可能关系。在选择最佳子集时,将使用多步方法,该方法取决于有效值以及输入的多重共线性度。将新公式与保持数据集中的其他公式进行比较,并对保持数据内的现场和实验室数据集进行详细的性能调查。使用不同的拟合优度统计信息,因为它们代表了模型准确性的不同观点。在进行了详细的比较之后,我们找到了最精确的方程式,该方程式同样适用于水槽和河流数据。特别是,在现场数据集上,所提出公式的预测性能优于基准公式。 (C)2016 Elsevier B.V.保留所有权利。

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