| Literature DB >> 36097509 |
Firuz Kamalov1, Khairan Rajab2, Aswani Kumar Cherukuri3, Ashraf Elnagar4, Murodbek Safaraliev5.
Abstract
The Covid-19 pandemic has galvanized scientists to apply machine learning methods to help combat the crisis. Despite the significant amount of research there exists no comprehensive survey devoted specifically to examining deep learning methods for Covid-19 forecasting. In this paper, we fill the gap in the literature by reviewing and analyzing the current studies that use deep learning for Covid-19 forecasting. In our review, all published papers and preprints, discoverable through Google Scholar, for the period from Apr 1, 2020 to Feb 20, 2022 which describe deep learning approaches to forecasting Covid-19 were considered. Our search identified 152 studies, of which 53 passed the initial quality screening and were included in our survey. We propose a model-based taxonomy to categorize the literature. We describe each model and highlight its performance. Finally, the deficiencies of the existing approaches are identified and the necessary improvements for future research are elucidated. The study provides a gateway for researchers who are interested in forecasting Covid-19 using deep learning.Entities:
Keywords: CNN; Covid-19; Deep learning; Forecasting; GNN; LSTM; MLP; Survey
Year: 2022 PMID: 36097509 PMCID: PMC9454152 DOI: 10.1016/j.neucom.2022.09.005
Source DB: PubMed Journal: Neurocomputing ISSN: 0925-2312 Impact factor: 5.779
Fig. 2The taxonomy of the deep learning models for forecasting Covid-19.
Fig. 1The general taxonomy of the forecasting models for Covid-19 which can be divided into three major categories: autoregression, mathematical modeling, and machine learning.
Fig. 3The distribution of publications related to forecasting Covid-19 according to model type. The left subplot describes the number of publications discovered during the initial search, while the right subplot shows the number of publications selected for further review in our study.
Fig. 4A typical MLP architecture used in Covid-19 forecasting. The input consists of the number of cases from the previous k days, while the output is the forecast for the next day.
Summary of MLP-based studies for Covid-19 forecasting.
| Farooq et al., 2021 | Used MLP to estimate the optimal coefficients of a SIRVD model. Incremental learning approach was utilized due to continuously changing time series values. | 5 states in India; Mar - Jun, 2020 (train), Jun - Jul, 2020 (test) | 1.86 - 19.79. | |||||||||
| Wang et al., 2021 | Used SEIR-based teacher model together with MLP-based student model to build a forecast model. | USA, Mexico, and Brazil; Apr - Aug, 2020 (train), Aug - Sep, 2020 (test) | 0.03-0.13. |
Fig. 5A typical CNN architecture used in Covid-19 forecasting. A convolution matrix is slid across the input sequence to collect information at the local level.
Summary of CNN-based studies for Covid-19 forecasting.
| Nabi et al., 2021 | Compared LSTM, GRU, CNN and MCNN models and found that CNN achieved the smallest error. | Brazil, Russia, and the UK; Jan - Nov, 2020 | 0.85 - 6.94. | ||||
| Istaiteh et al., 2021 | Compared ARIMA, LSTM, CNN and MLP models. CNN achieved the smallest error. | 266 countries; Jan - Jun, 2020 | 3.13. | ||||
| Abbasimehr et al., 2021 | Used auxiliary time series features together with the main series inputs to improve the performance of CNN. The resulting model outperformed LSTM and original CNN. | 10 countries; Jan - Aug, 2020 | 0.42-8.34. |
Fig. 6A typical RNN architecture used in Covid-19 forecasting. The output of the recurrent layer from time-step t is used as an input to the recurrent layer for time-step .
Fig. 7Unrolled structure of an RNN cell [64]. The hidden layer is calculated based on the value from the previous layer and the current input .
Summary of RNN-based studies for Covid-19 forecasting.
| Mohimont et al., 2021 | Proposed several temporal CNNs based on different datasets including Covid-19, mobility, and hospitalizations data. | France; Mar - May, 2020 | 1. | ||||||
| Niu et al., 2021 | Used an RNN model based on spatial as well as temporal inputs. The proposed model outperformed GRU, SEIR, and others. | USA, China, Italy; Jan - Mar, 2020 | 0.19 - 1.92 | ||||||
| Ronald et al., 2021 | Proposed a BiRNN model that used both the previous number of cases and weather data to forecast Covid-19 cases. The model outperformed CNN and LSTM. | India; Jan - Dec, 2020 | 0.82 |
Fig. 8The structure of the GRU cell [64]. It is an extension of RNN with an added gate to control the gradient flow.
Summary of GRU-based studies for Covid-19 forecasting.
| Khennou et al., 2021 | Compared ARIMA, LSTM, and GRU models and found GRU to achieve the lowest error. | Canada; Mar - Nov, 2020 | 0.30. | |||||
| Omran et al., 2021 | Compared LSTM and GRU models and found GRU to achieve the lowest error. | Egypt, Kuwait; May - Dec, 2020 | 0.47, 0.73. | |||||
| Arun et al., 2022 | Compared GRU and LSTM vs ARIMA and SARIMA models and found GRU and LSTM to achieve the lowest error in most cases. | Top 10 countries; Jan, 2020 - Jun, 2021 | RMSE 8K-25K. |
Fig. 9The structure of LSTM [64]. Similar to GRU, it contains several gates to control the gradient flow.
Summary of LSTM-based studies for Covid-19 forecasting.
| Chandra et al., 2022 | Compared LSTM and its variants in 2-month ahead forecasting of cases in India and found that ED-LSTM achieves the lowest error. | India; Apr 2020 - Sep, 2021 | ||||||||
| Chen et al., 2021 | Used M-LSTM with 10 input variables. The mutivariate model was shown to perform better than the individual univariate models. | China; Jan - May, 2020 | 1.24-3.94 | |||||||
| Devaraj et al., 2021 | Compared ARIMA, LSTM, S-LSTM and Prophet model and found that S-LSTM achieved the lowest error. | India; Jan - May, 2020 | ||||||||
| Dairi et al., 2021 | Compared GAN-GRU, LSTM-CNN, GAN, CNN, LSTM, and RBM models and found that CNN-LSTM achieved the lowest error. | Brazil, France, India, Mexico, Russia, Saudi Arabia, the US; Jan - Sep, 2020 | 0.63 - 6.02. | |||||||
| Gomez et al., 2021 | Compared univariate population growth models, VAR, and M-LSTM and found that the M-LSTM model achieved the lowest errors. | Mexico; Jan - Mar, 2020 | 0.47 | |||||||
| Kafieh et al., 2021 | Compared RF, MLP, LSTM-R, LSTM-E, M-LSTM models and found that M-LSTM achieved the smallest error. | Iran, Germany, Italy, Japan, Korea, Switzerland, Spain, China, and the USA; Jan - Jul, 2020 (train), Aug , 2020 (test) | 0.51 - 2.3. | |||||||
| Kumar et al., 2021 | Used LSTM-based model to predict the dates when countries would be able to contain the spread of Covid-19. A 2-step procedure of first estimating the peak point of the pandemic and then its regression was employed. | New Zealand; Feb - Dec, 2020 | 1-5 | |||||||
| Marzouk et al., 2021 | Compared LSTM, CNN, and MLP models. LSTM was shown to outperform other models. | Egypt; Feb - Aug, 2020 | 0.9998 | |||||||
| Pavlyutin et al., 2022 | Compared long-term (48 days) forecasting accuracy of LSTM, CNN, and exponential regression models and found the LSTM to be the best. | Moscow city; Oct - Dec, 2021 | 5.4 | |||||||
| Rguibi et al., 2022 | Compared LSTM and ARIMA models and found similar performance. | Morocco; Jan - Nov, 2020 | 40.99 | |||||||
| Sesti et al., 2021 | Implemented GNNs within the gates of an LSTM to explore the spacial information. | 37 European countries; Jan 2020 - May 2021 | 0.27 | |||||||
| Shastri et al., 2020 | Compared S-LSTM, BiLSTM and ConvLSTM models. ConvLSTM achieved the lowest error. | India and the USA; Feb - Jul, 2020 | 2.00, 2.17 | |||||||
| Shastri et al., 2021 | Compared BiLSTM, ConvLSTM, and proposed ensemble ConvBiLSTM models. ConvBiLSTM achieved the smallest error. | the US, India, Brazil; Jan, 2020 - Apr, 2021 | 0.87 - 1.90 | |||||||
| Tian et al., 2020 | Compared LSTM to hidden Markov chains and hierarchical Bayes. LSTM achieved the lowest average RMSE. | 6 countries; Jan - Apr, 2020 | 63.88 | |||||||
| Vadyala et al., 2021 | Used Xgboost-Kmeans pipeline to identify the relevant features which were then employed to train LSTM model. | Louisiana, USA; Mar - May, 2020 | 0.12 | |||||||
| Yu et al., 2021 | Compared LSTM, ARIMA, and MLP models. LSTM was shown to outperform other models. | 171 countries; Jan - Dec, 2020 | 0.27 |
Summary of studies for Covid-19 forecasting using alternative deep learning approaches.
| Adiga et al., 2021 | Used Bayesian ensemble consisting of ARIMA, LSTM, SEIR, and Kalman filter. The ensemble was shown to outperform individual models as well as other state-of-the-art models. | USA; Aug, 2020 - Feb, 2021 | ||
| Battineni et al., 2020 | Used Fb’s Prophet to achieve high | USA, Brazil, India, Russia; Jan - Jul, 2020 | 99.91 - 99.99 | |
| Bhattacharyya et al., 2022 | Compared the theta autoregressive neural network model against several benchmarks and found it to achieve the best results in 3 out of 5 countries. | US, UK, India, Canada, Brazil; Jan, 2020 - Feb, 2021 | 1.05-5.07 | |
| Kapoor et al., 2020 | Proposed GNN based on spatiotemporal data. The proposed model was shown to outperform benchmark methods including LSTM. | USA; Feb - May, 2020 | 0.998 | |
| Liu et al., 2020 | Used ARGOnet with multiple inputs such as health reports and web search queries. The proposed model outperformed the benchmarks. | Chinese provinces; Jan - Feb, 2020 | ||
| Lucas et al., 2021 | Proposed a spatiotemporal model based on LSTM using weekly number of new positive cases as temporal input and hand-engineered spatial features from Facebook to forecast new cases 1-4 weeks in advance. | USA; Oct, 2020 - Feb, 2021 | 22.06 - 38.30 | |
| Namasudra et al., 2021 | Used nonlinear autoregressive neural network time series model and achieved high correlation between the predicted and actual values. | India; Jan - Aug, 2020 | 1 | |
| Ray et al., 2021 | Proposed an ensemble model based on a combination of MLP, reservoir computing, and LSTM. | Brazil; Feb, 2020 - Apr, 2021 | 0.1483 | |
| Zeroual et al., 2020 | Compared RNN, LSTM, BiLSTM, GRUs, and VAE models and found that VAE achieved the lowest error. | Italy, Spain, France, China, USA, and Australia; Jan - Jun, 2020 (train) | 0.13 - 5.90. |