Study on the Methodology of Regressive Objective Regression According to the New SARS-CoV-2 COVID-19 Pandemic in the Municipality of Santa Clara and Cuba

R. Fimia-Duarte, Jorge Luis Contreras Vidal, David del Valle Laveaga, Ricardo Osés Rodríguez, R. A. García, María Patricia Zambrano Gavilanes
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Abstract

The COVID-19 pandemic affecting planet Earth has had a peculiar development in our country. The objective of the research consisted in modeling by means of the methodology of the Regressive Objective Regression (ROR) a set of parameters (deaths, critical, severe, serious, confirmed and new cases) inherent to the SARS pandemic CoV-2 COVID-19, during the year 2020 in Cuba. The parameters analyzed were: deaths, severe, critical, confirmed and new cases in Santa Clara municipality, Villa Clara province and Cuba. The modeling used was Objective Regressive Regression (ORR), which is based on a combination of Dummy variables with ARIMA modeling. In the ROR methodology, dichotomic variables DS, DI and NoC are created in a first step, and then the module corresponding to the Regression analysis is executed, specifically the ENTER method where the predicted variable and the ERROR are obtained. Mathematical models were obtained by means of the ROR methodology which explain their behavior, depending on 6, 4, 10 and 14 days in advance depending on the variable to be studied, which made it possible to make long-term prognoses, allowing measures to be taken in the clinical services, thus avoiding and reducing the number of deaths and complications in patients with COVID-19. Although COVID-19 is a new disease in the world, it can be followed by means of mathematical ROR modeling, which allows to reduce the number of dead, severe and critical patients for a better management of the pandemic.
基于圣克拉拉市和古巴新型SARS-CoV-2 COVID-19大流行的回归目标回归方法研究
影响地球的新冠肺炎疫情在我国出现了特殊发展。研究的目的是利用回归客观回归(ROR)方法对古巴2020年SARS大流行CoV-2 COVID-19固有的一组参数(死亡人数、临界病例、严重病例、严重病例、确诊病例和新病例)进行建模。所分析的参数为:圣克拉拉市、比利亚克拉拉省和古巴的死亡、严重、危急、确诊和新发病例。使用的建模是客观回归回归(ORR),这是基于虚拟变量与ARIMA建模的组合。在ROR方法中,首先创建二分类变量DS、DI和NoC,然后执行与回归分析相对应的模块,特别是ENTER方法,其中得到预测变量和ERROR。通过ROR方法获得数学模型,根据要研究的变量提前6、4、10和14天解释其行为,从而可以做出长期预后,从而在临床服务中采取措施,从而避免和减少COVID-19患者的死亡和并发症数量。虽然COVID-19是世界上的一种新疾病,但可以通过数学ROR模型对其进行跟踪,从而减少死亡、重症和危重患者的数量,从而更好地管理大流行。
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