| Literature DB >> 30718693 |
Gabriela Guimarães Nobre1, Johannes E Hunink2, Bettina Baruth3, Jeroen C J H Aerts4, Philip J Ward4.
Abstract
Studies show that climate variability drives interannual changes in meteorological variables in Europe, which directly or indirectly impacts crop production. However, there is no climate-based decision model that uses indices of atmospheric oscillation to predict agricultural production risks in Europe on multiple time-scales during the growing season. We used Fast-and-Frugal trees to predict sugar beet production, applying five large-scale indices of atmospheric oscillation: El Niño Southern Oscillation, North Atlantic Oscillation, Scandinavian Pattern, East Atlantic Pattern, and East Atlantic/West Russian pattern. We found that Fast-and-Frugal trees predicted high/low sugar beet production events in 77% of the investigated regions, corresponding to 81% of total European sugar beet production. For nearly half of these regions, high/low production could be predicted six or five months before the start of the sugar beet harvesting season, which represents approximately 44% of the mean annual sugar beet produced in all investigated areas. Providing early warning of crop production shortages/excess allows decision makers to prepare in advance. Therefore, the use of the indices of climate variability to forecast crop production is a promising tool to strengthen European agricultural climate resilience.Entities:
Mesh:
Year: 2019 PMID: 30718693 PMCID: PMC6361969 DOI: 10.1038/s41598-018-38091-4
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Regions where the FFT models have predictive skill (Area Under the Curve index or AUC > 0.7): (A) six months (March) to (F) one month (August) before the beginning of the harvesting season. In (G) the maps were overlaid in descending order from longest to shortest lead time. Regions without predictive skill (AUC < 0.7) are shown in grey. Field significance of the results was assessed using the binomial distribution and found to be highly significant (P < 0.001). Lead times that were found to be significant only due to bootstrapping (P < 0.1) are indicated with an asterisk.
Figure 2Standard deviation of the mean sugar beet production in NUTS2 regions where the FFT models have predictive skill (AUC > 0.7) in all lead times.
Figure 3Performance metrics for predicting low production sugar beet events for areas with AUC > 0.7 at six lead times (A to F). Hit Rate (HR) is the probability of low production occurrences that were correctly predicted; Positive Predictive Value (PPV) index represents the probability of FFT to detect true low production sugar beet events over all low production (including False Alarms); False Alarm Rate (FAR) is the probability of a false low production occurrence. Regions without predictive skill (AUC < 0.7) are shown in grey. The FAR is cut off at <40% because in more than 90% of the NUTS2 regions the results are below this threshold.
Figure 4Display of standard classification statistics for predicting high production sugar beet events for areas with AUC > 0.7 at six lead times (A to F). Correct Rejection Rate (CR) shows the probability of high production occurrences that were correctly predicted; Negative Predictive Value (NPV) index represents the probability of the FFT detecting a true high production sugar beet event over all high production (including Misses); Miss Rate (MS) is the probability of a false high production occurrence. Regions without predictive skill (AUC < 0.7) are shown in grey. The MS is a cut off at <40% because in more than 90% of the NUTS2 regions the results are below this threshold.
Figure 5Flowchart representing the methodological framework applied in this study, handled in three steps: (1) collection of two main datasets; (2) extraction of five climate indicators at six lead times, and a discrete variable based on sugar beet climatological anomalies; and (3) example of an FFT output model containing standard classification statistics for a specific NUTS2 region and LD3.
Definition of Standard Classification Statistics.
| Standard Classification Statistics | Definition | Abbreviation | Formula |
|---|---|---|---|
| Hit Rate | Probability of a “True Low Production” (TL) over the total samples of “Low production” (LP). | HR |
|
| Correct Rejections Rate | Probability of a “True High Production” (TH) over the total samples of “High Production” (HP) | CR |
|
| False Alarm Rate | Probability of a false “Low Production” | FAR | 1−CR |
| Miss Rate | Probability of a false “High Production” | MS | 1−HR |
| Positive Predictive Value | Probability of a “True Low Production” over all “Low Production” | PPV |
|
| Negative Predictive Value | Probability of a “True High Production” over all “High Production” | NPV |
|
| Balanced Accuracy | Average of Hit Rate and Correct Rejection | BACC |
|