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A Bayesian approach to parameter identification in Turing systems

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Coupling Geometric PDEs with Physics for Cell Morphology, Motility and Pattern Formation

We present a methodology to identify parameters in Turing systems from noisy data. The Bayesian framework provides a rigorous interpretation of the prior knowledge and the noise, resulting in an approximation of the full probability distribution for the parameters, given the data. Although the numerical approximation of the full probability distribution is computationally expensive, parallelised algorithms produce good approximations in a few hours. With the probability distribution at hand, it is straightforward to compute credible regions for the parameters. The methodology is applied to a well-known Turing system: the Schnakenberg system.

This talk is part of the Isaac Newton Institute Seminar Series series.

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CC43, Cripps Court, Queens' College Lecture Theatre 6 (LT6), Department of Engineering Zoom: https://us02web.zoom.us/j/89064485170?pwd=VERUMndwSHdPTWpXZHBTd0NiS29pUT09

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