Roll of Newtonian and Non-Newtonian Motion in Analysis of Two-Phase Hepatic Blood Flow in Artery during Jaundice

Abha Singh, R. Khan, Sumit Kushwaha, Tahani Alshenqeeti
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Abstract

Biomathematics is an interdisciplinary subject consisting of mathematics and biology, which is widely applicable for the analysis of biological problems. In this paper, we provide a mathematical model of two-phase hepatic blood flow in a jaundice patient’s artery. The blood flow is thought to be a two-phased process. The clinical data of a jaundice patient (blood pressure and hemoglobin) is gathered. To begin, hemoglobin is transformed into hematocrit, and blood pressure is turned to a decline in blood pressure. For the examination of hepatic arteries in Newtonian and non-Newtonian movements, a mathematical model is constructed. The relationship between two-phase blood flow flux and blood pressure reduction in the hepatic artery is established. For various hematocrit levels, the blood pressure decrease is determined. The patient’s states are defined by the slope of the linear relationship between computed blood pressure decrease and hematocrit.
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黄疸时两相肝动脉血流的牛顿运动和非牛顿运动分析
生物数学是一门数学与生物学相结合的交叉学科,广泛应用于分析生物学问题。在本文中,我们提供了一个数学模型的两期肝血流在黄疸患者的动脉。血液流动被认为是一个两阶段的过程。收集黄疸患者的临床资料(血压和血红蛋白)。首先,血红蛋白转化为红细胞压积,血压转化为血压下降。为了在牛顿运动和非牛顿运动中检查肝动脉,建立了数学模型。建立了肝动脉两相血流通量与血压降低的关系。对于不同的血细胞比容水平,血压下降是确定的。患者的状态由计算血压下降和红细胞压积之间的线性关系的斜率来定义。
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