MTD documentation and interpreting results for matched objects #2411
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I notice that Table 19.3 in the MET documentation has the units (in brackets) for the output quantities, which is really essential. The equivalent Table 21.4 does not. It is crucial for the interpretation of the space_centroid_delta, time_centroid_delta and speed_delta that the units are made clearer. Also the fact that the time delta in particular can have a sign. Most of the time it is clear that if the forecast is fast and the difference is computed as F-O then the speed delta will be positive... but these aspects could be made clearer. Is the space centroid delta still in grid squares? Or is it great circle difference (in km?) And what units is the time delta? For example if the time delta is quoted as 0.13 and the time delta between time slices is 12h does that mean it's 0.13 * 12 = ~1.5h? Could someone confirm that this is correct? As an aside if the grid_res in the MET config is used anywhere, it is not a variable in the METplus wrapper config, so it is conceivable that one can end up using the wrong conversion when using the METplus wrapper with the default MET config (which specifies the grid_res as 4 km). |
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Replies: 2 comments 3 replies
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Hi: The attributes for MTD are in the same units as they are for MODE. The grid_res is available in the METplus wrapper config. It is called MODE_GRID_RES. Thanks, |
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We have created an issue to update the MTD documentation so that tables 21.3 and 21.4 have units. Christina |
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The time_centroid_delta is specifically calculated as the difference between the CENTROID_T values. The CENTROID_T is the time index associated with the object centroid, which is the geometric center of the 3d object. Specifically, the calculation is the obs CENTROID_T - fcst CENTROID_T. It's based off time indexing, which starts at 0, and each time step of the input data is given an index. For an object that is present in the first time step and persists for 4 time steps, the indices are 0, 1, 2, 3. If we take 1.5 as a forecast CENTROID_T and then an observation CENTROID_T of 2, then the time_centroid_delta would be 0.5. This means the time of the geometric center of the 3d object for th…