随机气溶胶位移和选择性社会距离造成的风险概率

H. Nieto-Chaupis
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引用次数: 1

摘要

随着冠状病毒病(简称Covid-19)的出现,出现了大量保护人们的机制。其中之一是众所周知的保持社交距离,这是2020年出现的一项全球协议,目的是在大流行时期应用。由于病毒的变异和再次感染的风险,该方案一直持续到人们接种疫苗的日期。通常,这些距离被确定在1.5米至2.0米的范围内,这首先将保证人们之间的共同和健康的互动。虽然关于这一计算的信息很少,但本文提出了一种理论,该理论认为社会距离可能强烈依赖于随机事件,因此本研究加深了关于社会距离的真实或近似值的起源。给出了仿真和估计。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Probabilities of Risk Due to Random Aerosol Displacement and Aleatory Social Distancing
With the apparition of Corona Virus Disease (Covid-19 in short) a plethora of mechanisms have emerged in order to protect people. One of them is the well-known social distancing that is a global protocol that has emerged in 2020 in order to be applied in pandemic times. The protocol persists to date event when people have got the vaccine because the mutation of virus and the risk to be infected again. Commonly these distances have been established to be in the range of distances between 1.5 and 2.0 meters, that in a first instance would guarantee a common and healthy interaction among people. Although very little information on the calculation of this is known, this paper proposes a theory by the which the social distancing might be strongly dependent on stochastic events, so that this study deepens the origin with respect the true or approximated value of social distancing. Simulations and estimations are presented.
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