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Inverse modelling for real-time estimation of radiological consequences in the early stage of an accidental radioactivity release

机译:逆模型用于实时估计意外放射性释放的早期放射后果

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A stepwise sequential assimilation algorithm is proposed based on an optimisation approach for recursive parameter estimation and tracking of radioactive plume propagation in the early stage of a radiation accident. Predictions of the radiological situation in each time step of the plume propagation are driven by an existing short-term meteorological forecast and the assimilation procedure manipulates the model parameters to match the observations incoming concurrently from the terrain. Mathematically, the task is a typical ill-posed inverse problem of estimating the parameters of the release. The proposed method is designated as a stepwise re-estimation of the source term release dynamics and an improvement of several input model parameters. It results in a more precise determination of the adversely affected areas in the terrain. The nonlinear least-squares regression methodology is applied for estimation of the unknowns. The fast and adequately accurate segmented Gaussian plume model (SGPM) is used in the first stage of direct (forward) modelling. The subsequent inverse procedure infers (re estimates) the values of important model parameters from the actual observations. Accuracy and sensitivity of the proposed method for real-time forecasting of the accident propagation is studied. First, a twin experiment generating noiseless simulated "artificial" observations is studied to verify the minimisation algorithm. Second, the impact of the measurement noise on the re-estimated source release rate is examined. In addition, the presented method can be used as a proposal for more advanced statistical techniques using, e.g., importance sampling. (C) 2016 Elsevier Ltd. All rights reserved.
机译:提出了一种基于优化方法的逐步序贯同化算法,用于递归参数估计和辐射事故早期放射性羽流传播的跟踪。在羽流传播的每个时间步中,对放射状况的预测都由现有的短期气象预测来驱动,而同化过程则操纵模型参数以匹配从地形同时输入的观测值。从数学上讲,该任务是估算释放参数的典型不适定逆问题。所提出的方法被指定为源项释放动力学的逐步重新估计和几个输入模型参数的改进。这样可以更精确地确定地形中受到不利影响的区域。非线性最小二乘回归方法应用于未知数的估计。快速(足够精确)的分段高斯羽状模型(SGPM)用于直接(正向)建模的第一阶段。随后的逆过程从实际观察值推断(重新估计)重要的模型参数值。研究了所提出的事故传播实时预测方法的准确性和敏感性。首先,研究了一个生成无噪声模拟“人工”观测值的双生实验,以验证最小化算法。其次,检查测量噪声对重新估算的源释放速率的影响。另外,提出的方法可以用作使用例如重要性采样的更高级统计技术的建议。 (C)2016 Elsevier Ltd.保留所有权利。

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