(174bx) Engineering Horizontal Gene Transfer Systems to Control Microbial Populations of Increasing Complexity
AIChE Annual Meeting
2024
2024 AIChE Annual Meeting
Food, Pharmaceutical & Bioengineering Division
Poster session: Bioengineering
Monday, October 28, 2024 - 3:30pm to 5:00pm
To investigate this question, we developed a general kinetic model of conjugation dynamics involving two populations (referred herein as âspeciesâ) each carrying one of two plasmids. We primarily focused on strictly orthogonal systems, where each plasmid was only allowed to uniquely conjugate within its own host. The resulting âplasmid-freeâ or âplasmid-carryingâ subfractions of each species can be represented as a system of four ordinary differential equations (ODEs). This model was characterized by relevant conjugation parameters including growth rates, fitness costs, conjugation efficiencies and plasmid loss rates.
We pursued two approaches in parallel to determine the parameter regions wherein conjugation facilitated species-level coexistence. Here, co-existence is defined as the condition where there is a steady state existence of the given two species. First, we analytically derived mathematical criteria predicting the conditions required for establishing stable co-existence of the system. The analytically derived criteria formed a preliminary basis for providing a set of constraints and conservative estimates for realizing the two-species co-existence. Second, we used numerical simulations with randomly distributed parameters, constrained by experimentally estimated values, to generate the steady-state species fractions; the model parameter sets driving steady state co-existence could then be identified. Finally, in all cases, results were compared to the same model in the absence of any conjugation, as a control (i.e., two species no-plasmid system).
Comparison of analytical and numerical simulations allowed us to group conjugation parameters into distinct regimes corresponding to species-level coexistence. Specifically, we found that tradeoffs between species growth rates, plasmid transfer rates, and plasmid loss rates, can allow both species to persist even if one of the species grows at a significantly slower rate than the second. More generally, compared to the control setup, results revealed that incorporating conjugative plasmids clearly and significantly increased the long-term stability of two species under a wider range of parameter distributions.
Overall, this hybrid approach combining first principles and data-driven modeling enabled us to identify specific conjugation parameters governing the stable population fractions at precise levels, providing mechanistic insights into our results. Immediate next steps include experimental verification, and integration with engineered communities applied to diverse areas of interest, including bioremediation, bioprocessing, biomedical diagnostics and therapeutics and high-value chemical products.