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Bayesian inference of structural error in inverse models of thermal response tests

机译:热响应测试反模型中结构误差的贝叶斯推断

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摘要

For the design of ground-source heat pumps (GSHPs), two design parameters, namely the ground thermal conductivity and borehole thermal resistance are estimated by interpreting thermal response test (TRT) data using a physical model. In most cases, the parameters are fitted to the measured data assuming that the chosen model can fully reproduce the actual physical response. However, two significant sources of error make the estimation uncertain: random error from experiments and structural bias error that describes the discrepancy between the model and actual physical phenomena. Generally, these two error sources are not evaluated separately. As a result, the suitability of selected models to correctly infer parameters from TRTs are not well understood. In this study, the Bayesian calibration framework proposed by Kennedy and O’Hagan is employed to estimate the GSHP design parameters and quantify the random and structural errors in the inference. The calibration framework enables us to examine structural errors in the commonly used infinite line source model arising due to the conditions in which the TRT takes place. Two in situ TRT datasets were used: TRT1, influenced by contextual disturbances from the outdoor environment, and TRT2, influenced by a strong groundwater flow caused by heavy rainfall. We show that the Bayesian calibration framework is able to quantify the structural errors in the TRT interpretation and therefore can yield more accurate estimates of design parameters with full quantification of uncertainties.
机译:对于地源热泵(GSHP)的设计,通过使用物理模型解释热响应测试(TRT)数据来估算两个设计参数,即地面热导率和井眼热阻。在大多数情况下,假设所选模型可以完全重现实际的物理响应,则将参数拟合到测量数据。但是,有两个重要的误差来源使估算结果不确定:来自实验的随机误差和描述模型与实际物理现象之间差异的结构偏差误差。通常,不会单独评估这两个错误源。结果,尚未很好地理解所选模型对从TRT正确推断参数的适用性。在这项研究中,由Kennedy和O'Hagan提出的贝叶斯校准框架用于估算GSHP设计参数并量化推断中的随机误差和结构误差。校准框架使我们能够检查由于TRT发生条件而引起的常用无限线源模型中的结构误差。使用了两个原位TRT数据集:TRT1(受室外环境的上下文干扰影响)和TRT2(受强降雨引起的强烈地下水流影响)。我们表明,贝叶斯校准框架能够量化TRT解释中的结构误差,因此可以对不确定性进行完全量化的设计参数产生更准确的估计。

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