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Faculté des Sciences appliquées
Faculté des Sciences appliquées
MASTER THESIS
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Optimal phenotypic switching model for bacterial populations under fluctuating environmental conditions

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Vandenbroucke, Vincent ULiège
Promotor(s) : Delvigne, Frank ULiège
Date of defense : 24-Jun-2021/25-Jun-2021 • Permalink : http://hdl.handle.net/2268.2/11602
Details
Title : Optimal phenotypic switching model for bacterial populations under fluctuating environmental conditions
Author : Vandenbroucke, Vincent ULiège
Date of defense  : 24-Jun-2021/25-Jun-2021
Advisor(s) : Delvigne, Frank ULiège
Committee's member(s) : Toye, Dominique ULiège
Singh, Abhyudai 
Martinez Alvarez, Juan Andrés ULiège
Language : English
Number of pages : 70
Keywords : [en] Phenotypic heterogeneity
[en] Fluctuating environment
[en] Segregostat
[en] Modelling
Discipline(s) : Engineering, computing & technology > Multidisciplinary, general & others
Research unit : TERRA teaching and research centre
Target public : Researchers
Professionals of domain
Complementary URL : https://gitlab.uliege.be/mipi/standalone/vincent-master-thesis
https://gitlab.uliege.be/mipi/segregostat/segdata----python
Institution(s) : Université de Liège, Liège, Belgique
Degree: Master en ingénieur civil biomédical, à finalité spécialisée
Faculty: Master thesis of the Faculté des Sciences appliquées

Abstract

[en] In a fluctuating environment, cell populations need to adapt to survive. There are several ways to achieve it, but in general cells take benefit from biological noise to switch to alternative phenotypes, leading to improved fitness in the new environment. This is a known phenomenon that gives rise to phenotypically heterogeneous populations, but the dynamics of the adaptation are still unclear.

Understanding those dynamics is key if one wants to control gene expression in bio-processes in general, but the literature on ways to reproduce population behaviours quantitatively in silico is still nascent; and if a few models are available, they have not been validated based on experimental data.

Therefore, in this work, an existing model was applied and improved to better fit experimental data obtained based on the use of high-throughput, automated, flow cytometry. In particular, a simple model derived from the general model developed by Thattai and Van Oudenaarden was applied to data representing populations of Escherichia coli growing under continuous cultivation conditions. The fluctuating environment for the population was based on a constant feed of glucose, but varying amounts of arabinose in the medium.

The existing model used basal stochastic switching to drive the population diversification. It was found insufficient to reproduce the observed data, and several possible new contributions to the model were therefore devised. Each one was considered independently of the others, thanks to a succession of models, each taking into account a different set of contributions, and fitted as well as possible to the data.

Eventually, it was found that several of those contributions could indeed improve the model for this particular case. Moreover, this work also sheds new lights on two important points that are likely applicable in most systems with heterogeneous cell populations: the growth rates of the different phenotypes need to be considered in details if the population is to be modelled correctly, and representing the switching mechanism adequately is likely often easier and more exact by simulating single cells with a stochastic behaviour, rather than using differential equations.


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Author

  • Vandenbroucke, Vincent ULiège Université de Liège > Master ing. civ. biomed., à fin.

Promotor(s)

Committee's member(s)

  • Toye, Dominique ULiège Université de Liège - ULiège > Department of Chemical Engineering > Génie de la réaction et des réacteurs chimiques
    ORBi View his publications on ORBi
  • Singh, Abhyudai
  • Martinez Alvarez, Juan Andrés ULiège Université de Liège - ULiège > Département GxABT > Microbial, food and biobased technologies
    ORBi View his publications on ORBi
  • Total number of views 48
  • Total number of downloads 150










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