Modelling Plasmid-Mediated Horizontal Gene Transfer in Biofilms.


Journal

Bulletin of mathematical biology
ISSN: 1522-9602
Titre abrégé: Bull Math Biol
Pays: United States
ID NLM: 0401404

Informations de publication

Date de publication:
25 Apr 2024
Historique:
received: 11 12 2023
accepted: 27 03 2024
medline: 26 4 2024
pubmed: 26 4 2024
entrez: 25 4 2024
Statut: epublish

Résumé

In this study, we present a mathematical model for plasmid spread in a growing biofilm, formulated as a nonlocal system of partial differential equations in a 1-D free boundary domain. Plasmids are mobile genetic elements able to transfer to different phylotypes, posing a global health problem when they carry antibiotic resistance factors. We model gene transfer regulation influenced by nearby potential receptors to account for recipient-sensing. We also introduce a promotion function to account for trace metal effects on conjugation, based on literature data. The model qualitatively matches experimental results, showing that contaminants like toxic metals and antibiotics promote plasmid persistence by favoring plasmid carriers and stimulating conjugation. Even at higher contaminant concentrations inhibiting conjugation, plasmid spread persists by strongly inhibiting plasmid-free cells. The model also replicates higher plasmid density in biofilm's most active regions.

Identifiants

pubmed: 38664322
doi: 10.1007/s11538-024-01289-x
pii: 10.1007/s11538-024-01289-x
doi:

Substances chimiques

Anti-Bacterial Agents 0

Types de publication

Journal Article Research Support, Non-U.S. Gov't

Langues

eng

Sous-ensembles de citation

IM

Pagination

63

Subventions

Organisme : H2020 Marie Skłodowska-Curie Actions
ID : 861088

Informations de copyright

© 2024. The Author(s).

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Auteurs

Julien Vincent (J)

Department of Mathematics and Applications "Renato Caccioppoli", University of Naples Federico II, Via Cintia 26, 80126, Monte S. Angelo, Naples, Italy.
Microbial Ecology Laboratory, University of Galway, University Road, Galway, H91 TK33, Ireland.

Alberto Tenore (A)

Department of Mathematics and Applications "Renato Caccioppoli", University of Naples Federico II, Via Cintia 26, 80126, Monte S. Angelo, Naples, Italy.

Maria Rosaria Mattei (MR)

Department of Mathematics and Applications "Renato Caccioppoli", University of Naples Federico II, Via Cintia 26, 80126, Monte S. Angelo, Naples, Italy. mariarosaria.mattei@unina.it.

Luigi Frunzo (L)

Department of Mathematics and Applications "Renato Caccioppoli", University of Naples Federico II, Via Cintia 26, 80126, Monte S. Angelo, Naples, Italy.

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