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Dynamics of the Immune Response during human infection with M.tuberculosis

Dynamics of the Immune Response during human infection with M.tuberculosis. Denise Kirschner, Ph.D. Dept. of Microbiology/Immunology Univ. of Michigan Medical School. Outline of Presentation. Introduction to TB immunobiology Modeling the host-pathogen interaction

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Dynamics of the Immune Response during human infection with M.tuberculosis

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  1. Dynamics of the Immune Response during human infection with M.tuberculosis Denise Kirschner, Ph.D. Dept. of Microbiology/Immunology Univ. of Michigan Medical School

  2. Outline of Presentation • Introduction to TB immunobiology • Modeling the host-pathogen interaction • Experimental Method- temporal model • Results: • dynamics of infection • depletion/deletion experiments • Spatio-temporal models • granuloma formation

  3. Mycobacterium tuberculosis • 1/3 of the world infected • 3 million+ die each year • no clear understanding of distinction between different disease trajectories: 70% No infection Exposure Acute disease 30% 5% Reactivation Infection 5-10% Latent disease 95%

  4. HUMAN GRANULOMA- snap shot

  5. Cell mediated immunity in M. tuberculosis infection • What elements of the host-mycobacterial dynamical system contribute to different disease outcomes once exposed? • Hypothesis: components of the cell mediated immune response determine either latency or active disease (primary or reactivation) • Wigginton and Kirschner J Immunology166:1951-1976, 2001

  6. Cell- mediated Immunity: Activated MFs Humoral- mediated immunity

  7. Complex interactions between cytokines and T cells:black=production, green=upregulation, red=downregulation

  8. Experimental Approach • Build a virtual model of human TB describing temporal changes in broncoalveolar lavage fluid (BAL) to predict mechanisms underlying different disease outcomes • Use model to ask questions about the system

  9. Methodology for TB Model • Describe separate cellular and cytokine interactions • Translate into mathematical expressions • nonlinear ordinary differential equations • Estimate rates of interactions from data (parameter estimation) • Simulate model and validate with data • Perform experiments

  10. Variables tracked in our model: • Macrophages: resting, activated, chronically infected • T cells: Th0, Th1, Th2 • Cytokines: IFN-g,IL-4, IL-10, IL-12 • Bacteria: both extracellular and intracellular • Define 4 submodels

  11. Parameter Estimation: inclusion of experimental data • Estimated from literature giving weight to humans or human cells and to M. tuberculosis over other mycobacteria species • Units are cells/ml or pg/ml of BAL • Sensitivity and Uncertainty analyses can be performed to test these values or estimate values for unknown parameters

  12. Example: estimating growth rate of M. tuberculosis • in vitro estimates for doubling times of H37Rv lab strain within macrophages ranged from 28 hours to 96 hours • In mouse lung tissue, H37Rv estimated to have a doubling time of 63.2 hours • We can estimate the growth rates of intracellular vs. extracellular growth rates from these values (rate=ln2/doub. time )

  13. Model Outcomes: Virtual infection within humans over 500 days • No infection - resting macrophages are at their average value in lung (3x105/ml) (negative control) • Clearance - a small amount of bacteria are introduced and infection is cleared (PPD-) • latent TB (a few macrophages harbor all -may miss them in biopsy) • Active, primary TB

  14. What determines these different outcomes? • Detailed Uncertainty and Sensitivity Analyses on all parameters in the system

  15. Total T cells Varying T cell killing of infected macrophages Total bacteria

  16. Parameters leading to different disease outcomes • Production of IL-4 • Rates of macrophage activation and infection • Rate t cells lyse infected macrophages Rate extracellular bacteria are killed by activated macrophages • Production of IFN-g from NK and CD8 cells

  17. Virtual Deletion and Depletion Experiments: • Deletion: mimic knockout (disruption) experiments where the element is removed from the system at day 0. D • Depletion: mimic depletion of an element by setting it to zero after latency is achieved.

  18. Summary of Deletion Experiments: • IFN-g: Active disease within 100 days • IL-12: Active disease within 100 days • IL-10: oscillations around latent state – thus it is needed to maintain stability of latent state

  19. Depletion Experiments • IFN-g: progress to active disease within 500 days • IL-12: still able to maintain latency; much higher bacterial load • IL-10:

  20. IL-10 Depletion

  21. Present Work- cellular level • Include in the temporal BAL model: • CD8+ T cells and TNF-a (D. Sud) • Develop a spatio-temporal model of infection • ** Granuloma Formation and Function • 3 approaches • Role of Dendritic cells in priming of T cells • 2-compartment model: lymph nodes + lung (Dr. S. Marino)

  22. Present Work: intracellular level • Temporal specificity by M. tuberculosis inhibiting antigen presentation in macrophages • (S. Chang) • The balance of activation, killing and iron homeostasis in determining M. tuberculosis survival within a macrophage • (J. Christian Ray)

  23. Spatio-temporal models ofgranuloma formation • Metapopulation Model • (Drs. S. Ganguli & D. Gammack) • Agent based model • (Drs. J. S-Juarez & S. Ganguli) • PDE model • (Dr. D. Gammack)

  24. Metapopulation Modeling

  25. Discrete Spatial Modelof Granuloma Development • Partition space: nxn lattice of compartments • Model diffusion between compartments • movement based on local differences (gradient) • Probabilistic movement • Model interactions within compartments • Existing temporal model n2 Systems of ODEs

  26. Modeling diffusion Example: • Chemokine C diffuses out from a source C

  27. Modeling diffusion Example: • Chemokine C diffuses out from a source • Diffusion of macrophages M is biased towards higher concentrations of C C M

  28. Model: series of ODE systems • Generate ODEs for C, M, … within each compartment: terms for source, decay, diffusion, etc. • Solve ODE system over short time interval • Generate new diffusion patterns based on updated values; generate new ODEs • Iterate…

  29. Discrete spatial model:simulations

  30. Agent Based Modeling

  31. Model Agents DISCRETE ENTITIES • Cells • Macrophages in different states: Activated, Resting, Infected and Chronically infected • Effector T cells CONTINUOUS ENTITIES • Chemokine • Extracellular mycobacteria

  32. Model Framework: lattice with agents and continuous entities

  33. Rules: an exampleResting macrophage phagocytosis

  34. Rules: an exampleMacrophage activation by T cells

  35. Granuloma formation- solid Resting macrophages Infected macrophages Chronically infected m. Activated macrophage Bacteria T cells Necrosis 2x2 mm sq.

  36. Granuloma formation-necrotic Resting macrophages Infected macrophages Chronically infected m. Activated macrophage Bacteria T cells Necrosis

  37. Kirschner Group past &present Jose S.-Juarez, PhD David Gammack, PhD Simeone Marino, PhD Suman Ganguli, PhD Ping Ye, PhD Seema Bajaria, MS Ian Joseph Christian Ray Stewart Chang Dhruv Sud Joe Waliga Acknowledgments NIH and The Whitaker Foundation • Collaborators: JoAnne Flynn (Pitt) • John Chan (Albert Einstein)

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