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Annamalai's Computing Model for Algorithmic Geometric Series and Its Mathematical Structures

机译:Annamalai的算法几何级数计算模型及其数学结构

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This paper presents a new mathematical model for formation as well as computation of geometric series and summability in step-by-step procedures. Also, it provides mathematical structures for geometric series-ordered terms. The novel mathematical model uses Annamalai's computing method of geometric series and summability, which provided a technique to establish the algorithmic geometric series and its formulae in an earlier paper, for further improvement in the scientific research study. This mathematical/computational models of geometric series are widely used in the fields of physics, engineering, biology, medicine, economics, computer science, queueing theory, finance, and management for the purpose of research and development meeting today's challenges. In an earlier research article, the geometric series along with exponential decay model were used to determine effective medicine dosage. Few specific mathematical formulae had also been discovered by using Annamalai's algorithmic geometric series and summability. This could be very interesting and informative for current students and researchers.
机译:本文提出了一种新的数学模型,用于逐步形成过程以及几何级数和可加性的计算。此外,它为几何序列项提供了数学结构。这种新颖的数学模型使用了Annamalai的几何级数和可加性的计算方法,该方法为较早的论文提供了建立算法几何级数及其公式的技术,以进一步改善科学研究。这种几何级数的数学/计算模型广泛用于物理,工程,生物学,医学,经济学,计算机科学,排队论,金融和管理领域,以进行满足当今挑战的研发。在较早的研究文章中,几何级数与指数衰减模型一起用于确定有效药物剂量。通过使用Annamalai的算法几何级数和可加性,也很少发现特定的数学公式。对于当前的学生和研究人员来说,这可能是非常有趣和有益的。

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