用Kashuri Fundo变换求心血管基本模型的精确解

H. Peker, F. Çuha
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引用次数: 0

摘要

微分方程是对工程、物理、化学、天文学、生物学、心理学、金融学、经济学等各个应用领域现象的数学建模。这些模型的解可能比代数方程的解更复杂。因此,利用积分变换来求解这些模型是很方便的。在本研究中,我们通过积分变换,即Kashuri Fundo变换,找到两个心血管模型的精确解。可以看出,所考虑的变换是一种实用、可靠、易于使用的求微分方程解的方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Exact Solutions of Some Basic Cardiovascular Models by Kashuri Fundo Transform
Differential equations refer to the mathematical modeling of phenomena in various applied fields, such as engineering, physics, chemistry, astronomy, biology, psychology, finance, and economics. The solutions of these models can be more complicated than those of algebraic equations. Therefore, it is convenient to use integral transformations to attain the solutions of these models. In this study, we find exact solutions to two cardiovascular models through an integral transformation, namely the Kashuri Fundo transform. It can be observed that the considered transform is a practical, reliable, and easy-to-use method for obtaining solutions to differential equations.
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