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Distribution-Oriented Verification of Limited-Area Model Forecasts in a Perfect-Model Framework

机译:完美模型框架中的有限区域模型预测的面向分布的验证

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Nested limited-area models (LAMs) have been used by the scientific community for a long time, with the implicit assumption that they are able to generate meaningful small-scale features that were absent in the lateral boundary conditions and sometimes even in the initial conditions. This hypothesis has never been seriously challenged in spite of reservations expressed by part of the scientific community. In order to study this hypothesis, a perfect-model approach is followed. A high-resolution LAM driven by global analyses is used over a large domain to generate a "reference run." These fields are filtered afterward to remove small scales in order to mimic low-resolution nesting data. The same high-resolution LAM, but over a small domain, is nested with these filtered fields and run for several days. The ability of the LAM to regenerate the small scales that were absent in the initial and lateral boundary conditions is estimated by comparing both runs over the same region. The simulations are analyzed for several variables using a distribution-oriented approach, which provides an estimation of the forecasting ability as a function of the value of the variable. It is found that variables with steep spectra, such as geopotential and temperature, display good forecasting skills for the entire range of values but improve little the forecast skill of a low-resolution perfect model. For noisier variables with flatter spectra, such as vorticity and precipitation, the high-resolution forecast provides a more realistic and extended range of forecast values for the variables, but rather low skill for extreme events. The probability of a successful forecast for these extreme cases, however, is much higher than that of a random model. When errors in the phase in the weather systems are not penalized, forecasting skill increases considerably. This suggests that, despite the inability to perform as pointwise deterministic forecasts, useful information may be generated by LAMs if considered in a probabilistic way.
机译:嵌套的有限区域模型(LAM)已被科学界使用了很长时间,隐含的假设是它们能够生成有意义的小尺寸特征,这些特征在横向边界条件下甚至有时在初始条件下都没有。尽管部分科学界对此表示了保留,但这一假设从未受到严重挑战。为了研究该假设,采用了一种完美模型方法。由全局分析驱动的高分辨率LAM在较大的范围内用于生成“参考运行”。随后对这些字段进行过滤,以去除较小的比例,以便模拟低分辨率的嵌套数据。相同的高分辨率LAM(但范围较小)嵌套在这些过滤的字段中,并运行几天。通过比较同一地区的两次演算,可以估算出LAM再生初始边界条件和横向边界条件中所缺乏的小尺度尺度的能力。使用面向分布的方法对几个变量的仿真进行分析,该方法提供了根据变量值对预测能力的估计。发现具有陡峭光谱的变量(例如,地势和温度)在整个值范围内显示出良好的预测技巧,但对低分辨率完美模型的预测技巧却几乎没有改善。对于具有较平坦频谱的嘈杂变量(例如涡旋和降水),高分辨率预报提供了更真实,更宽范围的变量预报值范围,但对于极端事件的预报技巧却较低。但是,对这些极端情况成功进行预测的可能性要比随机模型高得多。如果天气系统中的相位误差没有受到惩罚,则预测技能将大大提高。这表明,尽管无法执行点状确定性预测,但如果以概率的方式考虑,LAM可能会生成有用的信息。

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