Predicting and monitoring COVID-19 epidemic trends in India using sequence-to-sequence model and an adaptive SEIR model

IF 1.1 Q3 COMPUTER SCIENCE, THEORY & METHODS
K. D. Gupta, R. Dwivedi, D. Sharma
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引用次数: 3

Abstract

Abstract In the year 2019, during the month of December, the first case of SARS-CoV-2 was reported in China. As per reports, the virus started spreading from a wet market in the Wuhan City. The person infected with the virus is diagnosed with cough and fever, and in some rare occasions, the person suffers from breathing inabilities. The highly contagious nature of this corona virus disease (COVID-19) caused the rapid outbreak of the disease around the world. India contracted the disease from China and reported its first case on January 30, 2020, in Kerala. Despite several counter measures taken by Government, India like other countries could not restrict the outbreak of the epidemic. However, it is believed that the strict policies adopted by the Indian Government have slowed the rate of the epidemic to a certain extent. This article proposes an adaptive SEIR disease model and a sequence-to-sequence (Seq2Seq) learning model to predict the future trend of COVID-19 outbreak in India and analyze the performance of these models. Optimization of hyper parameters using RMSProp is done to obtain an efficient model with lower convergence time. This article focuses on evaluating the performance of deep learning networks and epidemiological models in predicting a pandemic outbreak.
利用序列对序列模型和自适应SEIR模型预测和监测印度COVID-19的流行趋势
2019年12月,中国报告了首例SARS-CoV-2病例。据报道,该病毒是从武汉市的一个菜市场开始传播的。感染病毒的人被诊断为咳嗽和发烧,在某些罕见的情况下,患者会出现呼吸困难。这种冠状病毒病(COVID-19)的高度传染性导致该疾病在世界各地迅速爆发。印度从中国感染了这种疾病,并于2020年1月30日在喀拉拉邦报告了首例病例。尽管印度政府采取了若干反制措施,但与其他国家一样,印度无法限制这一流行病的爆发。然而,人们相信,印度政府采取的严格政策在一定程度上减缓了疫情的蔓延速度。本文提出了自适应SEIR疾病模型和序列到序列(Seq2Seq)学习模型,用于预测印度COVID-19疫情的未来趋势,并分析了这些模型的性能。利用RMSProp对超参数进行了优化,得到了收敛时间较短的高效模型。本文的重点是评估深度学习网络和流行病学模型在预测大流行爆发方面的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Open Computer Science
Open Computer Science COMPUTER SCIENCE, THEORY & METHODS-
CiteScore
4.00
自引率
0.00%
发文量
24
审稿时长
25 weeks
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