2019
DOI: 10.1128/msystems.00221-19
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Lying in Wait: Modeling the Control of Bacterial Infections via Antibiotic-Induced Proviruses

Abstract: Most bacteria and archaea are infected by latent viruses that change their physiology and responses to environmental stress. We use a population model of the bacterium-phage relationship to examine the role that latent phage play in the bacterial population over time in response to antibiotic treatment. We demonstrate that the stress induced by antibiotic administration, even if bacteria are resistant to killing by antibiotics, is sufficient to control the infection under certain conditions. This work expands … Show more

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Cited by 8 publications
(7 citation statements)
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“…In turn, these properties can affect the physiological state of bacteria, and phage production ( 62 ). In addition, following previous modeling efforts ( 38 , 63 ), we assumed that bacterial growth can be described by a simple logistic model, a hypothesis that, although realistic, still needs to be validated through empirical studies. Also, we did not include the dynamics of colonization from different localized lung sections that could lead to more complicated source-sink dynamics of the strain types or competition-colonization trade-offs.…”
Section: Discussionmentioning
confidence: 99%
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“…In turn, these properties can affect the physiological state of bacteria, and phage production ( 62 ). In addition, following previous modeling efforts ( 38 , 63 ), we assumed that bacterial growth can be described by a simple logistic model, a hypothesis that, although realistic, still needs to be validated through empirical studies. Also, we did not include the dynamics of colonization from different localized lung sections that could lead to more complicated source-sink dynamics of the strain types or competition-colonization trade-offs.…”
Section: Discussionmentioning
confidence: 99%
“…We choose to model bacterial growth directly with a logistic equation rather than a Gompertz equation or a mechanistic approach with nutrients, as it only requires estimating the maximum growth rate and carrying capacity. This model and its variants are used regularly to describe bacterial growth ( 38 , 63 , 66 , 67 ). We thus model the per-capita replication rate Φ( B tot ) as a decreasing logistic function of the total bacterial concentration in the local biofilm B tot : where r max is the absolute maximum replication rate, K is the bacterial density at which the per-capita reproductive rate Φ( B tot ) is equal to zero, and θ is the reduction in the per‐capita replication rate caused by the metabolic cost of phage production in Pf+ bacterial strains only (θ is equal to zero for Pf− strains).…”
Section: Methodsmentioning
confidence: 99%
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“…Bacteria like P. aeruginosa are known to form biofilms at high densities, which effectively saturates the infection rate [14]. Previous studies have used a Hollings Type II functional response to model the infection rate, and the results are not qualitatively different [52]. However, a more sophisticated model would include biofilm formation in the infection assumptions.…”
Section: Limitations and Future Stepsmentioning
confidence: 99%
“…Understanding the forces that influence the progression of these infections is critical for developing effective clinical treatments. Mathematical models can yield important insights into these dynamics (10)(11)(12)(13)(14)(15).…”
Section: Introductionmentioning
confidence: 99%