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Scheme of an Artificial Neural Network.

Scheme of an Artificial Neural Network.

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The intensification of the hydrological cycle because of global warming raises concerns about future floods and their impact on large cities where exposure to these events has also increased. The development of adequate adaptation solutions such as early warning systems is crucial. Here, we used deep learning (DL) for weather-runoff forecasting in...

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... illustrated in Figure 1, an ANN, also known as a multilayer perceptron, consists of an arrangement of input neurons known as the input layer, an arrangement of output neurons known as the output layer and a number of hidden layers. Each neuron receives a weighted sum from the neurons in the previous layer and gives an input to every neuron of the next layer. ...
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... evaluate the differences between the ANN and DL weather-runoff models, Figure 10 shows the direct comparison between observed and predicted maximum and average flow for the DL model ((a) and (b)) and the ANN model ((c) and (d)); using the test subset (the goodness of the fit is indicated in Table 5). The same figure for the rest of flow stations showed, in general, good agreement between predicted and observed maximum and average flows for both the DL and the ANN models, however, the performance of the DL weather-runoff model was better than the ANN model (see Figures S1-S8 in Supporting Information and Table 5). ...
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... evaluate the differences between the ANN and DL weather-runoff models, Figure 10 shows the direct comparison between observed and predicted maximum and average flow for the DL model ((a) and (b)) and the ANN model ((c) and (d)); using the test subset (the goodness of the fit is indicated in Table 5). The same figure for the rest of flow stations showed, in general, good agreement between predicted and observed maximum and average flows for both the DL and the ANN models, however, the performance of the DL weather-runoff model was better than the ANN model (see Figures S1-S8 in Supporting Information and Table 5). The normalized RMSE for the DL model were 5.9% and 4.3% for í µí±„ and í µí±„ , respectively; NSE and í µí° ¶ were very close to 1, and the RMSE was 7.0 m 3 /s and 4.3 m 3 /s for í µí±„ and Q , respectively (see Table 5). ...
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... normalized RMSE for the DL model were 5.9% and 4.3% for í µí±„ and í µí±„ , respectively; NSE and í µí° ¶ were very close to 1, and the RMSE was 7.0 m 3 /s and 4.3 m 3 /s for í µí±„ and Q , respectively (see Table 5). With respect to performance in predicting the entire time-series of the flow for the following 3 days, Figure 11 shows the comparison between the observed and predicted flow for different cases identified with open circles in Figure 10. These examples were chosen based on the cumulative frequency of the average observed flow, using percentiles of 99.9%, 99.6%, 99%, 98%, 97%, 96%, 95%, 94%, 93%, 92%, 91% and 90%, for panels (a) to (l), respectively. ...
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... normalized RMSE for the DL model were 5.9% and 4.3% for í µí±„ and í µí±„ , respectively; NSE and í µí° ¶ were very close to 1, and the RMSE was 7.0 m 3 /s and 4.3 m 3 /s for í µí±„ and Q , respectively (see Table 5). With respect to performance in predicting the entire time-series of the flow for the following 3 days, Figure 11 shows the comparison between the observed and predicted flow for different cases identified with open circles in Figure 10. These examples were chosen based on the cumulative frequency of the average observed flow, using percentiles of 99.9%, 99.6%, 99%, 98%, 97%, 96%, 95%, 94%, 93%, 92%, 91% and 90%, for panels (a) to (l), respectively. ...
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... examples were chosen based on the cumulative frequency of the average observed flow, using percentiles of 99.9%, 99.6%, 99%, 98%, 97%, 96%, 95%, 94%, 93%, 92%, 91% and 90%, for panels (a) to (l), respectively. Finally, Figure 11 compares predicted and observed flow time-series for the maximum flow event. Similar figures for the rest of the flow stations are found in the Supporting Information. ...
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... evaluate the differences between the ANN and DL weather-runoff models, Figure 10 shows the direct comparison between observed and predicted maximum and average flow for the DL model ((a) and (b)) and the ANN model ((c) and (d)); using the test subset (the goodness of the fit is indicated in Table 5). The same figure for the rest of flow stations showed, in general, good agreement between predicted and observed maximum and average flows for both the DL and the ANN models, however, the performance of the DL weather-runoff model was better than the ANN model (see Figures S1-S8 in Supporting Information and Table 5). ...
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... evaluate the differences between the ANN and DL weather-runoff models, Figure 10 shows the direct comparison between observed and predicted maximum and average flow for the DL model ((a) and (b)) and the ANN model ((c) and (d)); using the test subset (the goodness of the fit is indicated in Table 5). The same figure for the rest of flow stations showed, in general, good agreement between predicted and observed maximum and average flows for both the DL and the ANN models, however, the performance of the DL weather-runoff model was better than the ANN model (see Figures S1-S8 in Supporting Information and Table 5). The normalized RMSE for the DL model were 5.9% and 4.3% for Q avg and Q max , respectively; NSE and C xy were very close to 1, and the RMSE was 7.0 m 3 /s and 4.3 m 3 /s for Q max and Q avg , respectively (see Table 5). ...
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... normalized RMSE for the DL model were 5.9% and 4.3% for Q avg and Q max , respectively; NSE and C xy were very close to 1, and the RMSE was 7.0 m 3 /s and 4.3 m 3 /s for Q max and Q avg , respectively (see Table 5). With respect to performance in predicting the entire time-series of the flow for the following 3 days, Figure 11 shows the comparison between the observed and predicted flow for different cases identified with open circles in Figure 10. These examples were chosen based on the cumulative frequency of the average observed flow, using percentiles of 99.9%, 99.6%, 99%, 98%, 97%, 96%, 95%, 94%, 93%, 92%, 91% and 90%, for panels (a) to (l), respectively. ...
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... normalized RMSE for the DL model were 5.9% and 4.3% for Q avg and Q max , respectively; NSE and C xy were very close to 1, and the RMSE was 7.0 m 3 /s and 4.3 m 3 /s for Q max and Q avg , respectively (see Table 5). With respect to performance in predicting the entire time-series of the flow for the following 3 days, Figure 11 shows the comparison between the observed and predicted flow for different cases identified with open circles in Figure 10. These examples were chosen based on the cumulative frequency of the average observed flow, using percentiles of 99.9%, 99.6%, 99%, 98%, 97%, 96%, 95%, 94%, 93%, 92%, 91% and 90%, for panels (a) to (l), respectively. ...
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... examples were chosen based on the cumulative frequency of the average observed flow, using percentiles of 99.9%, 99.6%, 99%, 98%, 97%, 96%, 95%, 94%, 93%, 92%, 91% and 90%, for panels (a) to (l), respectively. Finally, Figure 11 compares predicted and observed flow time-series for the maximum flow event. Similar figures for the rest of the flow stations are found in the Supporting Information. ...
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... DL model, which incorporates LSTM cells, has a much better prediction performance for the time-flow series as well as for the maximum and average flow, demonstrating that the temporal capacity of LSTM-based algorithms allows a prediction of temporal changes. Figure 11, associated to percentiles of 99.9%, 99.6%, 99%, 98%, 97%, 96%, 95%, 94%, 93%, 92%, 91% and 90%, for panels (a-l), respectively. (m) Plots predicted and observed time-series for the event with maximum flow. ...
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... order to verify the early warning advantage of the DL weather-runoff model, two extreme events were analyzed in detail. These events correspond to floods that occurred in April of 2016 (with a peak flow of 1078.6 m 3 /s, Figure 12a), and in May of 2012 (with a maximum flow of 546.1 m 3 /s, Figure 12b). For each event, the DL weather-runoff forecast model was run several times, starting at different days before the time at which the maximum flow was observed. ...
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... order to verify the early warning advantage of the DL weather-runoff model, two extreme events were analyzed in detail. These events correspond to floods that occurred in April of 2016 (with a peak flow of 1078.6 m 3 /s, Figure 12a), and in May of 2012 (with a maximum flow of 546.1 m 3 /s, Figure 12b). For each event, the DL weather-runoff forecast model was run several times, starting at different days before the time at which the maximum flow was observed. ...
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... each event, the DL weather-runoff forecast model was run several times, starting at different days before the time at which the maximum flow was observed. As an example, Figure 12 shows three of these runs: One that starts 6 days before the peak flow and ends before the flow start to rise (black line that starts with the circle and ends with the black x); the second (blue simulation) that starts 4 days the peak flow, at the beginning of the storm, and ends before the peak flow was observed; and the third simulation starting on 2 days before the peak flow, in the middle of the storm, and ending after the peak flow has passed. Similarly, Table 6 shows the errors of time to peak ETp (Equation 13), and peak discharge, EQp (Equation 12), calculated for each one of the different simulations. ...
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... similar situation is observed for the May 2012 event. In terms of the errors EQp and ETp (Table 6), the relative error in predicting the maximum flow tends to be smaller for larger maximum flows, and it takes positive values; so that, in this case, the model predicts maximum flows Figure 11, associated to percentiles of 99.9%, 99.6%, 99%, 98%, 97%, 96%, 95%, 94%, 93%, 92%, 91% and 90%, for panels (a-l), respectively. (m) Plots predicted and observed time-series for the event with maximum flow. ...
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... order to verify the early warning advantage of the DL weather-runoff model, two extreme events were analyzed in detail. These events correspond to floods that occurred in April of 2016 (with a peak flow of 1078.6 m 3 /s, Figure 12a), and in May of 2012 (with a maximum flow of 546.1 m 3 /s, Figure 12b). For each event, the DL weather-runoff forecast model was run several times, starting at different days before the time at which the maximum flow was observed. ...
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... order to verify the early warning advantage of the DL weather-runoff model, two extreme events were analyzed in detail. These events correspond to floods that occurred in April of 2016 (with a peak flow of 1078.6 m 3 /s, Figure 12a), and in May of 2012 (with a maximum flow of 546.1 m 3 /s, Figure 12b). For each event, the DL weather-runoff forecast model was run several times, starting at different days before the time at which the maximum flow was observed. ...
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... each event, the DL weather-runoff forecast model was run several times, starting at different days before the time at which the maximum flow was observed. As an example, Figure 12 shows three of these runs: One that starts 6 days before the peak flow and ends before the flow start to rise (black line that starts with the circle and ends with the black x); the second (blue simulation) that starts 4 days the peak flow, at the beginning of the storm, and ends before the peak flow was observed; and the third simulation starting on 2 days before the peak flow, in the middle of the storm, and ending after the peak flow has passed. Similarly, Table 6 shows the errors of time to peak ET p (Equation (13)), and peak discharge, EQ p (Equation (12)), calculated for each one of the different simulations. ...
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... data-driven weather-runoff models were designed based on the following three central ideas: (i) The near future flow (3 days) in the studied flow stations responds to both the precipitation rate of the storm, but also to changes in the watershed area or rate of snow melt (see Figure 11f). Consequently, a rainfall-runoff scheme (e.g., [25]) is not enough for predicting near-future flow, which justifies the weather-runoff concept that also uses air temperature and relatively humidity and the 0 °C isotherm for predicting the near-future flow. ...
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... data-driven weather-runoff models were designed based on the following three central ideas: (i) The near future flow (3 days) in the studied flow stations responds to both the precipitation rate of the storm, but also to changes in the watershed area or rate of snow melt (see Figure 11f). Consequently, a rainfall-runoff scheme (e.g., [25]) is not enough for predicting near-future flow, which justifies the weather-runoff concept that also uses air temperature and relatively humidity and the 0 • C isotherm for predicting the near-future flow. ...
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... ANN do not have a temporal memory, they have difficulties in recognising temporal changes. This is reflected in greater error when predicting flow floods and therefore tend to underestimate the flow, as shown in Figure 11. In this context, one of the most successful techniques based on Recurrent Neural Networks (RNN) is the DL approach based on LSTM cells [24][25][26]. ...
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... another important feature of the proposed architecture of the DL weather-runoff forecast (Figure 5b) is that it is capable of predicting an output time-series with a finer temporal resolution (1 h) than for the input time-series (6 h), thus enabling the use of DL as a temporal downscaling technique. This allows to precisely locating the time at which the peak flow will occur, which gives the system an early warning advantage, as shown in Figure 12 and Table 6. The DL weather-runoff model is capable of capturing the peak flow, the time at which it will occur and the flow duration. ...

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