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Computational Model Informs Effective Control Interventions against Y. enterocolitica Co-Infection
Reihaneh Mostolizadeh1,2,3,4, Andreas Dräger1,2,3,4
1Computational Systems Biology of Infections and Antimicrobial-Resistant Pathogens, Institute for Bioinformatics and Medical Informatics (IBMI), University of Tübingen, 72076 Tübingen, Germany.
Understanding Yersinia entercolitica (Ye) co-infections is crucial for gastrointestinal infection outcomes. This study models pathogen-host-microbiome interactions, revealing infection clearance depends on pathogen reproduction numbers and commensal bacteria growth rates.
Area of Science:
- Microbiology
- Immunology
- Mathematical Biology
Background:
- Gastrointestinal infections are influenced by pathogen, host, and microbiome interactions.
- Yersinia entercolitica (Ye) is a frequent cause of bacterial gastroenteritis.
- Predicting co-infection outcomes with different Yersinia strains presents a challenge.
Purpose of the Study:
- To model the interactions between Yersinia entercolitica (Ye), host immune responses, and the gut microbiota.
- To investigate the population dynamics of co-infecting Yersinia strains with varying immune resistance.
- To determine conditions for infection eradication versus persistence.
Main Methods:
- A mathematical model incorporating commensal bacteria in two host compartments (lumen and mucosa).
- Inclusion of host immune responses and co-existence of wild-type (wt) and mutant (mut) Yersinia strains.
- Calculation of reproduction numbers for each Yersinia strain to assess eradication thresholds.
Main Results:
- Identified four possible equilibria: disease-free, wt-free, mut-free, and co-existence equilibrium.
- Determined that infection clearance occurs when reproduction numbers for both strains are below one.
- Found that commensal bacteria growth rate exceeding pathogen growth rate promotes infection disappearance.
Conclusions:
- Infection dynamics are significantly shaped by the interplay of pathogen virulence, host immunity, and microbial community.
- Mathematical modeling provides a framework for understanding complex infectious disease scenarios.
- Findings can inform the development of medical control strategies for Yersinia infections.
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