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The continuous ranked probability score for circular variables and its application to mesoscale forecast ensemble verification

机译:循环变量的连续排序概率得分及其在中尺度预报集成验证中的应用

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摘要

An analogue of the linear continuous ranked probability score is introduced that applies to probabilistic forecasts of circular quantities, such as wind direction. This scoring rule is proper and thereby discourages hedging. The circular continuous ranked probability score reduces to angular distance when the forecast is deterministic, just as the linear continuous ranked probability score generalizes the absolute error. Furthermore, the circular continuous ranked probability score provides a directway of comparing deterministic forecasts, discrete forecast ensembles, and post-processed forecast ensembles that can take the form of circular probability density functions. The circular continuous ranked probability score is used in this study to compare predictions of 10 m wind direction for 361 cases of mesoscale, short-range ensemble forecasts over the North American Pacific Northwest. Simple, calibrated probability forecasts based on the ensemble mean and its forecast error history over the periodoutperform probability forecasts constructed directly from the ensemble sample statistics. These results suggest that short-term forecast uncertainty is not yet well predicted at mesoscale resolutions near the surface, despite the inclusion of multi-scheme physics diversity and surface boundary parameter perturbations in the mesoscale ensemble design.
机译:引入了线性连续排序概率分数的类似物,该分数适用于循环量(例如风向)的概率预测。该计分规则是正确的,因此不鼓励套期保值。当预测是确定性的时,圆形连续排名概率分数减小到角距离,就像线性连续排名概率分数概括了绝对误差一样。此外,圆形连续排名概率得分提供了一种比较方法,可以比较确定性预测,离散预测集合和可以采用循环概率密度函数形式的后处理预测集合。在这项研究中,使用圆形连续等级概率评分来比较北美太平洋西北地区361例中尺度,短距离总体预报的10 m风向的预报。基于集合均值及其在整个周期内直接从集合样本统计数据中构建的概率预测的预测误差历史记录的简单,经过校准的概率预测。这些结果表明,尽管在中尺度系综设计中包括了多方案物理多样性和表面边界参数扰动,但在地表附近的中尺度分辨率下,短期预报不确定性还没有得到很好的预测。

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