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Optimal experimental estimation of thermal dispersion coefficients in porous media

机译:多孔介质中热分散系数的最佳实验估计

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摘要

In this work, thermal dispersion coefficients, as they appear in the one-temperature model, are estimated for a packed bed of glass spheres through which water is flowing with Peclet numbers up to 130. Thermocouples in the downstream neighborhood of a line heat source measure the temperature response to a step heat input. Due to experimental uncertainties in fluid velocity and thermocouple positions, ordinary least squares estimation on the thermocouple signal alone is of poor quality. Optimal experimental design and simultaneous estimation of velocities and thermocouple positions by the Gauss-Markov method-using prior (but uncertain) information on the thermocouple locations-allow for highly improved estimation of the longitudinal thermal dispersion coefficient. The lateral coefficient can only be roughly estimated by the presented method. Monte Carlo simulations of measurements allow one to assess the level of estimation errors. Excellent temperature residuals in the whole range of Peclet numbers suggest that the assumption of the one-temperature model is reasonable even in the case of local thermal non-equilibrium.
机译:在这项工作中,我们估计了单温度模型中出现的热扩散系数,该温度是通过玻璃球的填充床(水流经其中的Peclet数高达130)估计的。温度对步进热量输入的响应。由于流体速度和热电偶位置的实验不确定性,仅对热电偶信号的普通最小二乘估计质量较差。通过使用高斯-马尔可夫方法的最优实验设计,并同时估算速度和热电偶位置,同时利用热电偶位置上的先验(但不确定)信息,从而可以大大改善纵向热扩散系数的估算。横向系数只能通过提出的方法粗略估算。测量的蒙特卡洛模拟允许人们评估估计误差的水平。在整个Peclet数范围内,出色的温度残差表明,即使在局部热不平衡的情况下,单温度模型的假设也是合理的。

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