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Selection and mutation in X-linked recessive diseases epidemiological model

机译:X连锁隐性疾病流行病学模型的选择与变异

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To describe the epidemiology of X-linked recessive diseases we developed a discrete time, structured, non linear mathematical model. The model allows for de novo mutations (i.e. affected sibling born to unaffected parents) and selection (i.e., distinct fitness rates depending on individual's health conditions). Applying Lyapunov direct method we found the domain of attraction of model's equilibrium point and studied the convergence properties of the degenerate equilibrium where only affected individuals survive.
机译:为了描述X连锁隐性疾病的流行病学,我们开发了离散时间,结构化,非线性数学模型。该模型考虑了从头突变(即未受影响父母所生的受影响兄弟姐妹)和选择(即取决于个体健康状况的不同适应率)。应用李雅普诺夫直接法,我们找到了模型平衡点的吸引域,并研究了退化平衡的收敛性质,其中只有受影响的个体才能生存。

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