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[粒细胞生成的循环动力学数学模型]

[Mathematical model of cyclic kinetics of granulocytopoiesis].

作者信息

Smirnova O A

出版信息

Kosm Biol Aviakosm Med. 1985 Jan-Feb;19(1):77-80.

PMID:3974189
Abstract

A model of time-course variations of granulocytopoiesis which is a system of three non-linear differential equations has been developed. The model describes the basic stages of granulocyte development and includes the chalone mechanism regulating the proliferation of granulocyte precursors in bone marrow. Theoretical investigations applying the vibration theory and computer-aided calculations have shown that the model presents aperiodic and vibrational kinetics of reduction processes in the system of granulocytopoiesis as well as steady-state vibrations of concentrations of mature granulocytes and their precursors (limiting cycles). The variations of the model parameters within which the above dynamic modes occur have been identified. The conditions under which the limiting cycles arise have been examined. The fact that the model simulates various experimentally observed situations suggests that it can be used to predict changes in granulocytopoiesis induced by adverse effects responsible for hemopoietic abnormalities.

摘要

已建立了一个粒细胞生成时间进程变化模型,该模型是一个由三个非线性微分方程组成的系统。该模型描述了粒细胞发育的基本阶段,并包括调节骨髓中粒细胞前体增殖的抑素机制。应用振动理论和计算机辅助计算进行的理论研究表明,该模型呈现出粒细胞生成系统中还原过程的非周期性和振动动力学,以及成熟粒细胞及其前体浓度的稳态振动(极限环)。已确定了出现上述动态模式时模型参数的变化。已研究了极限环出现的条件。该模型模拟各种实验观察到的情况这一事实表明,它可用于预测由导致造血异常的不良反应所引起的粒细胞生成变化。

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