Journal article
A Model for Cell Proliferation in a Developing Organism
PK Pollett, L Tafakori, PG Taylor
Journal of Mathematical Biology | SPRINGER HEIDELBERG | Published : 2022
Abstract
In mathematical biology, there is a great deal of interest in producing continuum models by scaling discrete agent-based models governed by local stochastic rules. We discuss a particular example of this approach: a model for the proliferation of neural crest cells that can help us understand the development of Hirschprung’s disease, a potentially-fatal condition in which the enteric nervous system of a new-born child does not extend all the way through the intestine and colon. Our starting point is a discrete-state, continuous-time Markov chain model proposed by Hywood et al. (2013a) for the location of the neural crest cells that make up the enteric nervous system. Hywood et al. (2013a) sc..
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Awarded by Australian Research Council
Funding Acknowledgements
P.G. Taylor and L.Tafakori would like to thank the Australian Research Council for supporting this work through Laureate Fellowship FL130100039. All authors acknowledge the support of the Australian Research Council via the Centre of Excellence for Mathematical and Statistical Frontiers (ACEMS)