Woodson Lees Ferry WY flow forecast: Difference between revisions
No edit summary |
No edit summary |
||
| Line 26: | Line 26: | ||
[[File:Woodson_training.png|thumb|600px|Figure 4. Two measures of the 'variable importance' (added value) of the four predictors in the random forest forecast model shown in Figure 1. (Source: David Woodson)]] | [[File:Woodson_training.png|thumb|600px|Figure 4. Two measures of the 'variable importance' (added value) of the four predictors in the random forest forecast model shown in Figure 1. (Source: David Woodson)]] | ||
Figure | Figure 3 shows the naturalized streamflow forecast for Water Year 2024, in green, compared to the historical streamflows, 1921-2023, on which the model is calibrated (black line). The uncertainty in the forecasted 2024 streamflow (i.e., the distribution of the 600 model ensemble member) is depicted in two ways: The green boxplot shows the extent of the interquartile range (25th-75th percentiles) and the median or most-probable forecast (50th percentile), which is 10.8 maf. The green semi-violin density plot shows that the forecast has a bimodal distribution with many members clustered around 7 maf, indicating potential for a very dry year, and a smaller second mode around 18 maf, indicating there is some potential for another wet year like WY2023. | ||
Figure | Figure 4 shows the 'variable importance' for each predictor over the 1921-2023 training period; each variable does add value to the forecast, and AMO and PDO have the highest importance. | ||
Revision as of 19:35, 1 November 2024
Overview
This experimental streamflow forecast procedure was developed by David Woodson as a part of his PhD research at the University of Colorado Boulder. He now produces the forecast as a side project. The forecast uses a machine learning (random forest) model trained on Reclamation annual natural flow for the Colorado River at Lees Ferry, AZ for water years 1921-2024 as the predictand, and the following predictors:
- Pacific Decadal Oscillation (PDO) index: July-August-September average preceding the water year being forecast
- Atlantic Multidecadal Oscillation (AMO) index: July-August-September average preceding the water year being forecast
- Community Earth System Model - Large Ensemble (CESM-LE) forecasts of precipitation and minimum temperature: October through September average coinciding with the water year being forecast
For example, for the 2025 water year forecast (October 2024 - September 2025 total natural flow), the PDO and AMO predictors are the July 2024 through September 2024 averages, and the CESM-LE precipitation and temperature predictors are the forecasted October 2024 through September 2025 averages. The random forest forecast is a 600-member ensemble.
WY 2025 Forecast


Figure 1 shows the naturalized streamflow forecast for Water Year 2025, in green, compared to the historical streamflows, 1921-2024, on which the model is calibrated (black line). The uncertainty in the forecasted 2025 streamflow (i.e., the distribution of the 600 model ensemble members) is depicted in two ways: The green boxplot shows the extent of the interquartile range (25th-75th percentiles) and the median or most-probable forecast (50th percentile), which is 10.2 maf. The green semi-violin density plot shows that within the main bulk of ensemble members below 12.5 maf, there is a peak around 9.0 maf, and a smaller peak around 11.5 maf. The long tail extending to 20 maf indicates there is some potential for a wet year, though less so than for the FY2024 forecast.
Figure 2 shows the 'variable importance' for each predictor over the 1921-2024 training period; each variable does add value to the forecast, and AMO has the highest importance.
WY 2024 Forecast


Figure 3 shows the naturalized streamflow forecast for Water Year 2024, in green, compared to the historical streamflows, 1921-2023, on which the model is calibrated (black line). The uncertainty in the forecasted 2024 streamflow (i.e., the distribution of the 600 model ensemble member) is depicted in two ways: The green boxplot shows the extent of the interquartile range (25th-75th percentiles) and the median or most-probable forecast (50th percentile), which is 10.8 maf. The green semi-violin density plot shows that the forecast has a bimodal distribution with many members clustered around 7 maf, indicating potential for a very dry year, and a smaller second mode around 18 maf, indicating there is some potential for another wet year like WY2023.
Figure 4 shows the 'variable importance' for each predictor over the 1921-2023 training period; each variable does add value to the forecast, and AMO and PDO have the highest importance.