用邻域布赖尔分歧技能得分评估二元事件的概率预测

IF 2.8 3区 地球科学 Q3 METEOROLOGY & ATMOSPHERIC SCIENCES
Joël Stein, Fabien Stoop
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引用次数: 0

摘要

我们开发了一种评估二元事件概率预测质量的程序。该程序基于两个步骤:一方面对邻域内所有点的预测结果和观测结果进行汇总,以获得邻域长度尺度上的频率,然后计算这些邻域频率的布赖尔发散。通过这个分值,可以在邻域长度尺度上对概率预测和观测结果进行比较,从而对偏离观测事件位置的距离小于邻域大小的事件预测进行奖励。该评分的新分解方法概括了布赖尔评分的分解方法,并允许分离广义分辨率、可靠性和不确定性项。邻域布赖尔发散技能得分 BDnSS 衡量概率预报与样本气候学的对比性能。BDnSS 及其分解被用于理想化和实际情况,以显示邻域在比较不同尺度的集合预报之间、集合预报与确定性预报之间或确定性预报之间的性能时的实用性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Evaluation of probabilistic forecasts of binary events with the Neighborhood Brier Divergence Skill Score
A procedure for evaluating the quality of probabilistic forecasts of binary events has been developed. This is based on a two-step procedure: pooling of forecasts on the one hand and observations on the other, on all the points of a neighborhood in order to obtain frequencies at the neighborhood length scale and then to calculate the Brier divergence for these neighborhood frequencies. This score allows the comparison of a probabilistic forecast and observations at the neighborhood length scale and therefore the rewarding of event forecasts shifted from the location of the observed event by a distance smaller than the neighborhood size. A new decomposition of this score generalizes that of the Brier score and allows the separation of the generalized resolution, reliability and uncertainty terms. The Neighborhood Brier Divergence Skill Score BDnSS measures the performance of the probabilistic forecast against the sample climatology. BDnSS and its decomposition have been used for idealized and real cases in order to show the utility of neighborhoods when comparing at different scales the performances of ensemble forecasts between themselves or with deterministic forecasts or of deterministic forecasts between themselves.
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来源期刊
Monthly Weather Review
Monthly Weather Review 地学-气象与大气科学
CiteScore
6.40
自引率
12.50%
发文量
186
审稿时长
3-6 weeks
期刊介绍: Monthly Weather Review (MWR) (ISSN: 0027-0644; eISSN: 1520-0493) publishes research relevant to the analysis and prediction of observed atmospheric circulations and physics, including technique development, data assimilation, model validation, and relevant case studies. This research includes numerical and data assimilation techniques that apply to the atmosphere and/or ocean environments. MWR also addresses phenomena having seasonal and subseasonal time scales.
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