Mathematical modelling of SigE regulatory network reveals new insights into bistability of mycobacterial stress response

Abstract Background The ability to rapidly adapt to adverse environmental conditions represents the key of success of many pathogens and, in particular, of Mycobacterium tuberculosis. Upon exposition to heat shock, antibiotics or other sources of stress, appropriate responses in terms of genes trans...

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Autores principales: Irene Zorzan, Simone Del Favero, Alberto Giaretta, Riccardo Manganelli, Barbara Di Camillo, Luca Schenato
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Publicado: BMC 2021
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spelling oai:doaj.org-article:1637dde49e354be6a47509485221a57d2021-11-21T12:09:17ZMathematical modelling of SigE regulatory network reveals new insights into bistability of mycobacterial stress response10.1186/s12859-021-04372-51471-2105https://doaj.org/article/1637dde49e354be6a47509485221a57d2021-11-01T00:00:00Zhttps://doi.org/10.1186/s12859-021-04372-5https://doaj.org/toc/1471-2105Abstract Background The ability to rapidly adapt to adverse environmental conditions represents the key of success of many pathogens and, in particular, of Mycobacterium tuberculosis. Upon exposition to heat shock, antibiotics or other sources of stress, appropriate responses in terms of genes transcription and proteins activity are activated leading part of a genetically identical bacterial population to express a different phenotype, namely to develop persistence. When the stress response network is mathematically described by an ordinary differential equations model, development of persistence in the bacterial population is associated with bistability of the model, since different emerging phenotypes are represented by different stable steady states. Results In this work, we develop a mathematical model of SigE stress response network that incorporates interactions not considered in mathematical models currently available in the literature. We provide, through involved analytical computations, accurate approximations of the system’s nullclines, and exploit the obtained expressions to determine, in a reliable though computationally efficient way, the number of equilibrium points of the system. Conclusions Theoretical analysis and perturbation experiments point out the crucial role played by the degradation pathway involving RseA, the anti-sigma factor of SigE, for coexistence of two stable equilibria and the emergence of bistability. Our results also indicate that a fine control on RseA concentration is a necessary requirement in order for the system to exhibit bistability.Irene ZorzanSimone Del FaveroAlberto GiarettaRiccardo ManganelliBarbara Di CamilloLuca SchenatoBMCarticleBacterial persistenceMathematical modellingBistabilityComputer applications to medicine. Medical informaticsR858-859.7Biology (General)QH301-705.5ENBMC Bioinformatics, Vol 22, Iss 1, Pp 1-29 (2021)
institution DOAJ
collection DOAJ
language EN
topic Bacterial persistence
Mathematical modelling
Bistability
Computer applications to medicine. Medical informatics
R858-859.7
Biology (General)
QH301-705.5
spellingShingle Bacterial persistence
Mathematical modelling
Bistability
Computer applications to medicine. Medical informatics
R858-859.7
Biology (General)
QH301-705.5
Irene Zorzan
Simone Del Favero
Alberto Giaretta
Riccardo Manganelli
Barbara Di Camillo
Luca Schenato
Mathematical modelling of SigE regulatory network reveals new insights into bistability of mycobacterial stress response
description Abstract Background The ability to rapidly adapt to adverse environmental conditions represents the key of success of many pathogens and, in particular, of Mycobacterium tuberculosis. Upon exposition to heat shock, antibiotics or other sources of stress, appropriate responses in terms of genes transcription and proteins activity are activated leading part of a genetically identical bacterial population to express a different phenotype, namely to develop persistence. When the stress response network is mathematically described by an ordinary differential equations model, development of persistence in the bacterial population is associated with bistability of the model, since different emerging phenotypes are represented by different stable steady states. Results In this work, we develop a mathematical model of SigE stress response network that incorporates interactions not considered in mathematical models currently available in the literature. We provide, through involved analytical computations, accurate approximations of the system’s nullclines, and exploit the obtained expressions to determine, in a reliable though computationally efficient way, the number of equilibrium points of the system. Conclusions Theoretical analysis and perturbation experiments point out the crucial role played by the degradation pathway involving RseA, the anti-sigma factor of SigE, for coexistence of two stable equilibria and the emergence of bistability. Our results also indicate that a fine control on RseA concentration is a necessary requirement in order for the system to exhibit bistability.
format article
author Irene Zorzan
Simone Del Favero
Alberto Giaretta
Riccardo Manganelli
Barbara Di Camillo
Luca Schenato
author_facet Irene Zorzan
Simone Del Favero
Alberto Giaretta
Riccardo Manganelli
Barbara Di Camillo
Luca Schenato
author_sort Irene Zorzan
title Mathematical modelling of SigE regulatory network reveals new insights into bistability of mycobacterial stress response
title_short Mathematical modelling of SigE regulatory network reveals new insights into bistability of mycobacterial stress response
title_full Mathematical modelling of SigE regulatory network reveals new insights into bistability of mycobacterial stress response
title_fullStr Mathematical modelling of SigE regulatory network reveals new insights into bistability of mycobacterial stress response
title_full_unstemmed Mathematical modelling of SigE regulatory network reveals new insights into bistability of mycobacterial stress response
title_sort mathematical modelling of sige regulatory network reveals new insights into bistability of mycobacterial stress response
publisher BMC
publishDate 2021
url https://doaj.org/article/1637dde49e354be6a47509485221a57d
work_keys_str_mv AT irenezorzan mathematicalmodellingofsigeregulatorynetworkrevealsnewinsightsintobistabilityofmycobacterialstressresponse
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AT albertogiaretta mathematicalmodellingofsigeregulatorynetworkrevealsnewinsightsintobistabilityofmycobacterialstressresponse
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AT barbaradicamillo mathematicalmodellingofsigeregulatorynetworkrevealsnewinsightsintobistabilityofmycobacterialstressresponse
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