Article ID Journal Published Year Pages File Type
429553 Journal of Computational Science 2013 8 Pages PDF
Abstract

Virus infection is a complex biological phenomenon for which in vitro experiments provide a uniquely concise view where data is often obtained from a single population of cells, under controlled environmental conditions. Nonetheless, data interpretation and real understanding of viral dynamics is still hampered by the sheer complexity of the various intertwined spatio-temporal processes. In this paper we present a tool to address these issues: a cellular automata model describing critical aspects of in vitro viral infections taking into account spatial characteristics of virus spreading within a culture well. The aim of the model is to understand the key mechanisms of SARS-CoV infection dynamics during the first 24 h post infection. Using a simulated annealing algorithm we tune free parameters with data from SARS-CoV infection of cultured lung epithelial cells. We also interrogate the model using a Latin Hypercube sensitivity analysis to identify which mechanisms are critical to the observed infection of host cells and the release of measured virus particles.

► We present a tool for leveraging in vitro experimental data based on the cellular automaton modeling methodology that represents key stages of viral infection including initial viral infection, viral release, diffusion, and a secondary round of infection. ► We demonstrate the model's utility using data from a SARS-CoV infection of Calu-3 lung epithelial cells. ► Simulated annealing is used to identify free parameter that fit our model to SARS infection experiments performed on cultured bronchial epithelial cells. ► Latin Hypercube sampling sensitivity analysis is performed to identify key stages of viral infection. ► Results indicate that a small population of cells is initially infected and that additional rounds of infection are likely responsible for virus titer measurements.

Related Topics
Physical Sciences and Engineering Computer Science Computational Theory and Mathematics
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