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Endotoxin Tolerance: Mathematical Models

机译:内毒素耐受性:数学模型

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Endotoxin tolerance is an important phenomenon of innate immunity. It is usually defined as a reduced responsiveness to a lipopolysaccharide (LPS) challenge following a first encounter with endotoxin. The actors of the endotoxin tolerance are a Gram-negative bacterial lipopolysaccharide (LPS), the proinflammatory cytokines (the best marker of the inflammatory process is considered to be the TNF-α) and the downregulating factors. It has to be noted that there are two possible outcomes at a secondary challenge with endotoxin: 1) the first and the second responses are similar or 2) the second response is significantly reduced (close to 0). This last outcome is the usual case and it is known as the typical endotoxin tolerance phenomenon. This is the subject of this paper. There are many reasons which explain the interest in understanding the endotoxin tolerance (for example, the connections with sepsis). It would be of great help to have a simple but good enough mathematical model for testing and simulating endotoxin tolerance in various reported situations and also for a better understanding of the factors acting during this complex phenomenon. In some previous works the authors introduced an original mathematical (ODE) model of endotoxin tolerance. The aim of this lecture is to present this model and some new improvements (the Petri net associated to the endotoxin tolerance phenomenon) together with applications (mainly in sepsis). Our original mathematical model of the endotoxin tolerance is based on a generalized version of the Michaelis - Menten - Hill equations for enzymatic reactions. This is a nonlinear and non autonomous ODE system with LPS as an input. We also tried to keep our model as simple as possible; the model could be, of course, developed to a more sophisticated one. In order to test our model we considered several typical scenarios for the input (LPS challenge) such as: in vivo, in vitro, immune paralysis (clinical sepsis). In each case, the mathematical simulation fits well-enough with the reported experimental data.
机译:内毒素耐受性是先天免疫的重要现象。通常定义为初次接触内毒素后对脂多糖(LPS)攻击的反应性降低。内毒素耐受性的参与者是革兰氏阴性细菌脂多糖(LPS),促炎细胞因子(炎症过程的最佳标志物是TNF-α)和下调因子。必须注意的是,内毒素继发性攻击有两种可能的结果:1)第一种和第二种反应相似,或者2)第二种反应显着降低(接近0)。最后的结果是通常的情况,被称为典型的内毒素耐受现象。这是本文的主题。有很多原因可以解释为什么要了解内毒素耐受性(例如,与败血症的联系)。拥有一个简单但足够好的数学模型来测试和模拟各种报道情况下的内毒素耐受性,以及更好地理解在这种复杂现象中起作用的因素,将大有帮助。在先前的一些著作中,作者介绍了内毒素耐受性的原始数学(ODE)模型。本讲座的目的是介绍此模型和一些新的改进(与内毒素耐受现象有关的Petri网)以及应用(主要在败血症中)。我们对内毒素耐受性的原始数学模型基于用于酶促反应的Michaelis-Menten-Hill方程的广义形式。这是一个以LPS作为输入的非线性非自治ODE系统。我们还试图使我们的模型尽可能简单。当然,可以将模型开发为更复杂的模型。为了测试我们的模型,我们考虑了几种典型的输入场景(LPS挑战),例如:体内,体外,免疫麻痹(临床败血症)。在每种情况下,数学模拟都完全符合所报告的实验数据。

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