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A partial ensemble Kalman filtering approach to enable use of range limited observations

机译:一种部分集成卡尔曼滤波方法,可以使用有限范围的观测值

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摘要

The ensemble Kalman filter (EnKF) relies on the assumption that an observed quantity can be regarded as a stochastic variable that is Gaussian distributed with mean and variance that equals the measurement and the measurement noise, respectively. When a gauge has a minimum and/or maximum detection limit and the observed quantity is outside this range, the signal from the gauge can, however, not be related to the observed quantity in this way. The current study proposes a method for utilizing this kind of out-of-range observations with the EnKF by explicitly treating the out-of-range observations. By doing this it is possible to update the ensemble members that are within the observable range of the gauge towards the observation limit and thereby reduce the ensemble spread. The method is tested using both a linear and a nonlinear simple forcing-driven model in perfect model experiments where the same model and noise descriptions are used for the truth simulation and for the EnKF. The results show that the positive impact of the method in case of range-limited observations can exceed that of increasing the ensemble size from 10 to 100 and that the method makes it possible to improve model forecasts using observations that would otherwise have been non-informative.
机译:集合卡尔曼滤波器(EnKF)依赖于这样的假设:观察到的量可以被视为随机变量,该变量是高斯分布的,均值和方差分别等于测量值和测量噪声。但是,当量规具有最小和/或最大检测极限并且观察到的数量超出此范围时,来自量规的信号就不会以这种方式与所观察到的数量相关。当前的研究提出了一种通过明确处理超出范围的观测值与EnKF一起使用这种超出范围的观测值的方法。通过这样做,有可能朝着观察极限更新在量规的可观察范围内的合奏构件,从而减小了合奏散布。在完美的模型实验中,使用线性和非线性简单强迫模型对方法进行了测试,其中,真实模型和EnKF使用相同的模型和噪声描述。结果表明,在范围有限的观测情况下,该方法的积极影响可能超过将集合大小从10增加到100所产生的积极影响,并且该方法使得使用观测结果改进模型预测成为可能,否则这些观测将是非信息性的。

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