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Please use this identifier to cite or link to this item: http://hdl.handle.net/11375/29469
Title: Introducing Cell Cycle Regulation to a Mathematical Model of the T-cell Proliferative Phase
Authors: Bhartt, Taran
Advisor: Adams, Thomas
Department: Chemical Engineering
Keywords: T-cell;Mathematical model;Immunology;MATLAB;metabolism;c-MYC;vaccine;simulation;cell biology;computational biology;antigen presenting cell;dendritic cell;cd8
Publication Date: 2024
Abstract: CD8+ T cells are critical to the adaptive immune response and are a target for vaccine development. However, the complex dynamics of cell proliferation can vary response success, providing uncertainty when designing vaccines. Computer models can provide clarity by simulating these dynamics, tracking millions of cell-cell interactions, a feat that is impractical experimentally. Our group created the STORE.1 model, a probabilistic simulation of the CD8+ T cell response to vaccination. While able to accurately simulate in vivo mouse T cell clonal expansion, intracellular dynamics are absent. Furthermore, there is no mechanism by which cell division ceases. This work builds upon the STORE.1 model by systematically explaining the division dynamics of CD8+ T cells and providing measures of the extracellular environment. The new STORE.2 model has demonstrated an ability to accurately simulate differences in CD8+ T cell expansion in WT mice and mice lacking type I conventional dendritic cells up to 170 hours after vaccination. It is the first model to simulate individual cell cycle regulator protein counts for millions of cells, and the resulting impact on pH for the extracellular microenvironment. Finally, it provides a partial mechanism behind division cessation, an important element for future models seeking to further simulate the end of the T-cell response.
URI: http://hdl.handle.net/11375/29469
Appears in Collections:Open Access Dissertations and Theses

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