Tokyo Tech World Research Hub Initiative (WRHI), Institute of Innovative Research, Tokyo Institute of Technology, Yokohama, Japan.
PLoS One. 2021 Feb 12;16(2):e0246961. doi: 10.1371/journal.pone.0246961. eCollection 2021.
The Susceptible-Infectious-Recovered (SIR) model is the canonical model of epidemics of infections that make people immune upon recovery. Many of the open questions in computational epidemiology concern the underlying contact structure's impact on models like the SIR model. Temporal networks constitute a theoretical framework capable of encoding structures both in the networks of who could infect whom and when these contacts happen. In this article, we discuss the detailed assumptions behind such simulations-how to make them comparable with analytically tractable formulations of the SIR model, and at the same time, as realistic as possible. We also present a highly optimized, open-source code for this purpose and discuss all steps needed to make the program as fast as possible.
易感-感染-恢复(SIR)模型是感染性传染病的典型模型,这些传染病会使人在康复后获得免疫力。计算流行病学中的许多开放性问题都涉及到基础接触结构对 SIR 模型等模型的影响。时间网络构成了一个理论框架,能够对网络中谁可以感染谁以及这些接触发生的时间进行编码。在本文中,我们讨论了此类模拟背后的详细假设——如何使它们与 SIR 模型的可分析处理公式具有可比性,同时又尽可能真实。我们还为此目的提供了一个高度优化的开源代码,并讨论了使程序尽可能快所需的所有步骤。