Systems and methods for forecasting battery state of charge
a battery state and system technology, applied in the field of systems and methods for forecasting the state of charge of batteries, can solve the problems of increasing the temperature of li-ion cells, wind and solar face significant challenges, and the technology comes at a cost, and achieve the effect of decreasing the c-rate datas
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example 1
[0085]Table 1 shows the forecasting errors for the univariate forecasting or single-step forecasting results for V, I, and SOC % shown in FIGS. 5(a)-5(c) for ARIMA, and 5(d)-5(f) for HWES, respectively. ARIMA predicted / forecasted plots are able to trace all the peaks and valleys of the actual (original) data, while HWES predicted plots indicate learning delay, and show inability to track valleys accurately. These univariate results were then passed through MLP and NARX-net models. The MLP and NARX-net models include multiple hidden layers. Selection of these hidden layers was performed using trial and error, based on the loss function (L) value obtained. The hidden layer topology that resulted in the lowest value of loss functions was selected to represent all the respective MLP (FIG. 3) and NARX-net (FIG. 4) Models. FIG. 9 shows the second step prediction errors for MLP Models 1 and 2 and final step prediction errors for MLP Models 3 and 4, and their corresponding convergence speed...
example 2
[0086]Among the seven optimizers considered, a set of two best performing optimizers (AdaGrad and AdaMax) was evaluated further for MLP Models 1 and 2, using computed C / 10 rate SOC % as the testing data to analyze multi-step forecasting MLP models performance. The plots corresponding to the values in FIG. 11 for these two models are shown in FIGS. 6(a)-6(d). To perform an overall comparison of the MLP models, the results for MLP Models 1 and 2 from FIG. 11 and for MLP Models 3 and 4 (for AdaGrad and AdaMax optimizers) from FIG. 9 were compared, as these results were obtained by considering computed C / 10 rate SOC % as the testing data. The plots corresponding to these results are shown in FIGS. 6(a)-6(h). It can be seen that the inclusion of MLP Models for multi-step modeling reduced the error values. For multi-step prediction, MLP Model 1 performed better than all the other MLP Models (for AdaGrad and AdaMax optimizers), but required longer computation time due to higher number of e...
example 3
[0087]FIG. 10 shows the second step prediction errors for NARX Models 1 and 2 and final step prediction errors for NARX Model 3, for the given set of twelve optimizers. The testing data used for performance evaluation in NARX Models 1 and 2 is the predicted C / 10 rate SOC %. Among the twelve optimizers considered, a set of the two best performing optimizers (GDX and rprop) was evaluated further for NARX Models 1 and 2, using computed C / 10 rate SOC % as the testing data to analyze multi-step forecasting NARX-net models performance. The tabulated results (FIG. 10) for these two models indicated the error induced by the NARX-net models on the ARIMA / HWES predicted data along with their corresponding convergence speeds (epochs). It can be seen by comparing the results of these two NARX-net models from FIGS. 10 and 12 that the multi-step prediction NARX-net models do not reduce the errors caused by the ARIMA / HWES models. Despite this, the performance of multi-step prediction NARX Model 1 i...
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