Use of Individual-Based Mathematical Modelling to Understand More About Antibiotic Resistance Within-Host

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Abstract

To model complex systems, individual-based models (IBMs), sometimes called "agent-based models" (ABMs), describe a simplification of the system through an adequate representation of the elements. IBMs simulate the actions and interaction of discrete individuals/agents within a system in order to discover the pattern of behavior that comes from these interactions. Examples of individuals/agents in biological systems are individual immune cells and bacteria that act independently with their own unique attributes defined by behavioral rules. In IBMs, each of these agents resides in a spatial environment and interactions are guided by predefined rules. These rules are often simple and can be easily implemented. It is expected that following the interaction guided by these rules we will have a better understanding of agent-agent interaction as well as agent-environment interaction. Stochasticity described by probability distributions must be accounted for. Events that seldom occur such as the accumulation of rare mutations can be easily modeled.Thus, IBMs are able to track the behavior of each individual/agent within the model while also obtaining information on the results of their collective behaviors. The influence of impact of one agent with another can be captured, thus allowing a full representation of both direct and indirect causation on the aggregate results. This means that important new insights can be gained and hypotheses tested.

Original languageEnglish
Title of host publicationAntibiotic Resistance Protocols
EditorsS. H. Gillespie
Place of PublicationNew York, U. S. A.
PublisherHumana Press
Chapter10
Pages93-108
Number of pages16
ISBN (Electronic)9781071639818
ISBN (Print)9781071639801
DOIs
Publication statusPublished - 2 Jul 2024

Publication series

NameMethods in molecular biology (Clifton, N.J.)
PublisherHumana Press
Volume2833
ISSN (Print)1064-3745

Keywords

  • Agent-based modeling
  • Antibiotic resistance
  • Differential equations
  • Mathematical modeling
  • Prediction

ASJC Scopus subject areas

  • Molecular Biology
  • Genetics

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