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Updated: Sep 19, 2025

Author Spotlight: Investigating Bacteriophage-Induced Immune Responses in Gnotobiotic Mice
Published on: January 26, 2024
A SIMPL Model of Phage-Bacteria Interactions Accounting for Mutation and Competition
Carli Peterson1, Darsh Gandhi1, Austin Carlson1
1Department of Mathematics, The University of Texas at Arlington, 411 S Nedderman Dr, Arlington, 76019, TX, USA.
Abstract:
Pseudomonas aeruginosa is an opportunistically pathogenic bacteria that causes fatal infections and outbreaks in hospital environments. Due to the increasing prevalence of antibiotic-resistant strains of P. aeruginosa, the need for alternative therapies is critical. Bacteriophage therapy is emerging as a promising approach; however, it remains unapproved for clinical use and is hindered by limited understanding of the complex interactions between bacterial cells and phage virions. Mathematical models provide insight into these interactions. Through a system of ordinary differential equations, we successfully capture the dynamics observed between susceptible, infected, and mutated bacterial cells and bacteriophage virions in a microwell setting. Data fitting based on this model produced a set of parameter estimates unique to our experimental observations of a specific phage and P. aeruginosa strain. In translating observed optical density readings into bacterial concentrations, we also found that bacterial debris has a significant impact on optical density, with a lysed bacterium contributing roughly as much to optical density readings as a living cell.
Insights
Mathematical models help understand bacteriophage therapy for Pseudomonas aeruginosa infections. This study models bacterial and phage dynamics, providing crucial insights for developing new treatments against antibiotic-resistant bacteria.
Area of Science:
- Microbiology and Infectious Diseases
- Mathematical Biology and Bioinformatics
- Biotechnology and Pharmaceutical Sciences
Background:
- Pseudomonas aeruginosa is a significant cause of hospital-acquired infections, with rising antibiotic resistance necessitating alternative treatments.
- Bacteriophage therapy shows promise but requires a deeper understanding of host-phage interactions for clinical application.
Purpose of the Study:
- To develop and validate a mathematical model simulating the dynamics between Pseudomonas aeruginosa and bacteriophages.
- To provide parameter estimates for specific phage-P. aeruginosa interactions to advance phage therapy research.
Main Methods:
- A system of ordinary differential equations was employed to model bacterial (susceptible, infected, mutated) and bacteriophage populations.
- The model was fitted to experimental data obtained from a microwell setting.
- Optical density readings were analyzed to determine bacterial concentrations, accounting for cellular debris.
Main Results:
- The model successfully captured the observed dynamics between P. aeruginosa and bacteriophages.
- Unique parameter estimates were derived from experimental data fitting for a specific phage-strain combination.
- Bacterial debris from lysed cells significantly impacts optical density measurements, contributing approximately 31% of the signal from a live cell.
Conclusions:
- Mathematical modeling is a valuable tool for elucidating complex host-pathogen dynamics in bacteriophage therapy.
- The study provides essential kinetic parameters for P. aeruginosa-phage interactions.
- Accurate bacterial concentration assessment requires accounting for the optical density contribution of bacterial debris.
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