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Mathematical modeling of MHC class II mediated immune responses in tissues.

机译:MHC II类介导的组织中免疫反应的数学模型。

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摘要

In this thesis, we developed a spatial-temporal mathematical model to capture fundamental aspects of MHC Class II mediated immune responses, which plays an essential role in protecting the host from a broad range of pathogens. To capture its essential mechanisms, we have considered terms that broadly describe intercellular communication, cell movement, and effector function (activation or inhibition). By defining the pathogen based on the associated antigens+/-Pathogen Associated Molecular Patterns (PAMPs), a framework to model phenotypic characteristics of pathogens is introduced. It includes the initial dose, distribution at infection site, secretion rate of associated soluble antigens, replication rate of particulate antigens, resistance of an antigen to be effectively processed by immune agents and capacity of intracellular antigens.;The model can account for antigen recognition, an innate immune response, an adaptive immune response, and the elimination of antigen and subsequent resolution of the immune response against an acute infection or equilibrium of the immune response to the presence of persistent antigen (chronic infection). The model is robust to variation in pathogen loads and types. We demonstrate, using numerical simulations that the model can successfully respond to broad classes of pathogens. Challenged by the in silico pathogens, our model mimics different immunobiological scenarios: a highly skewed TH1 response is generated against some virtual pathogens (e.g. those modeled after Mycobacterium tuberculosis, Leishmania major etc.) and granuloma formation is observed, other virtual pathogens lead to an unskewed or mixed response (e.g. such as Leishmania mexicana etc.) and some virtual pathogens lead to a TH1 to TH2 switch (modeled after M. avium paratuberculosis), and a TH2 responses is generated against sole extracellular pathogens (e.g. parasitic worms such as nippostrongylus etc.).;Based on the model, we propose testable predictions and hypothesis to explain the critical immunobiological phenomena, such as TH1 and TH2 switch in mycobacteria infections.
机译:在本文中,我们开发了一个时空数学模型来捕获II类MHC介导的免疫反应的基本方面,这在保护宿主免受多种病原体的侵害中起着至关重要的作用。为了捕获其基本机制,我们考虑了广泛描述细胞间通讯,细胞运动和效应子功能(激活或抑制)的术语。通过基于相关抗原+/-病原体相关分子模式(PAMP)定义病原体,引入了模型化病原体表型特征的框架。它包括初始剂量,在感染部位的分布,相关可溶性抗原的分泌率,颗粒状抗原的复制率,可以被免疫剂有效处理的抗原的抗性以及细胞内抗原的能力。该模型可以解释抗原识别,先天性免疫应答,适应性免疫应答以及抗原的消除以及针对急性感染的免疫应答的后续解决或针对持久性抗原存在(慢性感染)的免疫应答的平衡。该模型对于病原体负荷和类型的变化具有鲁棒性。我们使用数值模拟证明,该模型可以成功应对多种病原体。受到计算机病原体的挑战,我们的模型模拟了不同的免疫生物学情况:针对某些虚拟病原体(例如在结核分枝杆菌,利什曼原虫等之后建模的那些)产生高度偏斜的TH1反应,观察到肉芽肿形成,其他虚拟病原体导致未偏斜或混合的反应(例如墨西哥利什曼原虫等)和某些虚拟病原体导致TH1到TH2转换(以鸟分枝杆菌副结核病为模型),并且针对唯一的细胞外病原体(例如寄生虫,如夜蛾)产生TH2反应。在模型的基础上,我们提出了可检验的预测和假设,以解释关键的免疫生物学现象,例如分枝杆菌感染中的TH1和TH2转换。

著录项

  • 作者

    Zhou, Wen.;

  • 作者单位

    Iowa State University.;

  • 授予单位 Iowa State University.;
  • 学科 Applied Mathematics.
  • 学位 Ph.D.
  • 年度 2010
  • 页码 126 p.
  • 总页数 126
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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