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Aggregation and disaggregation kinetics of human blood platelets: Part III. The disaggregation under shear stress of platelet aggregates.

机译:人血小板的聚集和解聚动力学:第三部分。血小板聚集体在剪切应力作用下的分解。

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摘要

In the preceding two papers (1, 2), a population balance equation (PBE) mathematical model was developed, validated, and applied to the analysis of platelet aggregation kinetics under the influence of hydrodynamic shear stress. The present work involves the application of the model to the analysis of platelet reactions under shear stress in circumstances where disaggregation processes are of dominant importance: the disaggregation of aggregates formed in response to added agonists. Aggregation-disaggregation experiments were performed in the constant shear field of a rotational viscometer, and the evolution of the particle size distribution was determined by use of an electronic particle counter. The PBE model was used to simulate the experimental results. Exploratory calculations made it possible to reduce a rather complete, complex model to a more tractable form which retains the capability of simulating the experimental observations. For the experimental conditions studied, disaggregation by a splitting mechanism was found to be of dominant importance. The surface erosion mechanism can be neglected without significant impact on results. Physical reasoning confirmed by exploratory calculations showed that a discontinuous form of the breakage rate expression which incorporates a minimum friable particle size, gives significantly better results than a continuous expression. A simple step function void fraction parameter was found to be at least as successful as a more complicated, continuous function. The resulting simplified model has the potential of increasing our understanding of kinetics and mechanisms of platelet reactions, and of characterizing the state of platelet activity. Hence, it may be useful in efforts to understand thrombotic and hemostatic processes.
机译:在前两篇论文(1、2)中,建立了一个人口平衡方程(PBE)数学模型,对其进行了验证,并将其应用于在流体动力切应力作用下的血小板聚集动力学分析。当前的工作涉及该模型在剪切过程中占主导地位的情况下在剪切应力下的血小板反应分析中的应用:响应于添加的激动剂而形成的聚集体的分解。在旋转粘度计的恒定剪切场中进行聚集-分解实验,并且通过使用电子粒子计数器确定粒度分布的演变。 PBE模型用于模拟实验结果。探索性的计算可以将相当完整的复杂模型简化为更易于处理的形式,从而保留了模拟实验观察结果的能力。对于所研究的实验条件,发现通过分裂机制进行分解是最重要的。可以忽略表面腐蚀机理,而对结果没有重大影响。通过探索性计算证实的物理推理表明,破损率表达式的不连续形式并入了最小的易碎颗粒尺寸,其结果要好于连续表达式。发现简单的阶跃函数空隙分数参数至少与更复杂的连续函数一样成功。由此产生的简化模型有可能增进我们对血小板反应动力学和机理的了解,以及表征血小板活动状态的潜力。因此,在理解血栓形成和止血过程中可能有用。

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