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Mathematical modeling of platelet survival with implications for optimal transfusion practice in the chronically platelet transfusion-dependent patient (see comments)

机译:血小板存活的数学模型对长期依赖血小板输血的患者的最佳输血方式有影响(请参阅评论)

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BACKGROUND: It is known that in vivo platelet survival varies as the platelet count changes. Previous attempts at curve fitting fail to predict the decreased platelet survival in thrombocythemia. Therefore, mathematical relations that more closely approximate platelet survival were derived and used in models of platelet transfusion practice. STUDY DESIGN AND METHODS: A differential equation for platelet loss was derived that included a constant (constant homeostatic loss), a first-order term (senescent loss), and a second-order term (one proportional to the square of the platelet concentration and whose contribution is expected to be significant only at higher platelet concentrations). Data derived from this model was compared to platelet survival data in normal, thrombocytopenic, and thrombocythemic patients and to the platelet decay after high-dose chemotherapy.To provide further validation of this model, predicted and actual platelet requirements were calculated or obtained (chart review) in bone marrow patients with uncomplicated thrombocytopenia after ablation and at two platelet-transfusion thresholds (20 and 10 x 10(9)/L). RESULTS: The equations accurately modeled normal, thrombocytopenic, and thrombocythemic platelet survival. Chart review demonstrated a 12.5 percent reduction in platelet transfusion requirements when the transfusion threshold was reduced from 20 to 10 x 10(9) per L. The model predicted a reduction of 14.0 percent. For 100 days of uncomplicated thrombocytopenia and a transfusion threshold of 10 x 10(9) per L, transfusion of 3 units of platelet concentrates compared to a 6-unit pool of platelet concentrates, resulted in a 22-percent savings of platelet units. CONCLUSION: Platelet survival as a function of platelet concentration can be modeled by use of a differential equation. This model challenges current dogma regarding platelet destruction and predicts decreased platelet survival in thrombocythemic patients. The model illustrates that large doses of platelets would result in greater time between transfusions, however, more units of platelets are used. Consideration should be given to the more frequent use of smaller doses of platelets in patients who chronically require platelet transfusion support.
机译:背景:众所周知,体内血小板存活率随血小板计数的变化而变化。先前进行曲线拟合的尝试未能预测血小板增多症中血小板存活率降低。因此,得出了更接近血小板存活率的数学关系,并将其用于血小板输注实践模型中。研究设计和方法:推导了血小板损失的微分方程,其中包括一个常数(恒定的稳态损失),一阶项(衰老损失)和一个二阶项(一个与血小板浓度和仅在较高的血小板浓度下,其贡献才有意义)。将该模型的数据与正常,血小板减少和血小板减少症患者的血小板存活数据以及大剂量化疗后的血小板衰退进行比较。为进一步验证该模型,计算或获得了预测和实际的血小板需求量(图表审查) )消融后并有两个血小板输注阈值(20和10 x 10(9)/ L)的血小板减少症并发的骨髓患者。结果:这些方程式准确地模拟了正常,血小板减少和血小板生成血小板的存活。图表审查显示,当将输血阈值从每升20降低到10 x 10(9)时,血小板输注需求量降低了12.5%。该模型预测降低了14.0%。对于100天的简单血小板减少症和每升10 x 10(9)的输血阈值,与6单位血小板浓缩液池相比,输注3单位血小板浓缩液可节省22%的血小板单位。结论:血小板存活率与血小板浓度的关系可以通过微分方程来建模。该模型挑战有关血小板破坏的当前教条,并预测血小板减少患者的血小板存活率降低。该模型表明,大剂量的血小板会导致输血之间的时间更长,但是使用了更多单位的血小板。对于长期需要血小板输注支持的患者,应考虑更频繁地使用较小剂量的血小板。

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