Type III Secretion, Contact-dependent Model for the Intracellular Development of Chlamydia

  • D. P. Wilson
  • P. Timms
  • D. L. S. Mcelwain
  • P. M. Bavoil
Original Paper

Abstract

The medically significant genus Chlamydia is a class of obligate intracellular bacterial pathogens that replicate within vacuoles in host eukaryotic cells termed inclusions. Chlamydia's developmental cycle involves two forms; an infectious extracellular form, known as an elementary body (EB), and a non-infectious form, known as the reticulate body (RB), that replicates inside the vacuoles of the host cells. The RB surface is covered in projections that are in intimate contact with the inclusion membrane. Late in the developmental cycle, these reticulate bodies differentiate into the elementary body form. In this paper, we present a hypothesis for the modulation of these developmental events involving the contact-dependent type III secretion (TTS) system. TTS surface projections mediate intimate contact between the RB and the inclusion membrane. Below a certain number of projections, detachment of the RB provides a signal for late differentiation of RB into EB. We use data and develop a mathematical model investigating this hypothesis. If the hypothesis proves to be accurate, then we have shown that increasing the number of inclusions per host cell will increase the number of infectious progeny EB until some optimal number of inclusions. For more inclusions than this optimum, the infectious yield is reduced because of spatial restrictions. We also predict that a reduction in the number of projections on the surface of the RB (and as early as possible during development) will significantly reduce the burst size of infectious EB particles. Many of the results predicted by the model can be tested experimentally and may lead to the identification of potential targets for drug design.

Keywords

Chlamydia Type III secretion Contact dependence Intracellular development Mathematical model 

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Copyright information

© Society for Mathematical Biology 2006

Authors and Affiliations

  • D. P. Wilson
    • 1
    • 2
  • P. Timms
    • 3
  • D. L. S. Mcelwain
    • 1
  • P. M. Bavoil
    • 4
  1. 1.School of Mathematical SciencesQueensland University of TechnologyBrisbaneAustralia
  2. 2.Department of BiomathematicsUniversity of CaliforniaLos AngelesUSA
  3. 3.School of Life SciencesQueensland University of TechnologyBrisbaneAustralia
  4. 4.Department of Biomedical SciencesUniversity of Maryland Dental SchoolBaltimoreUSA

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