Double Modulus Function Defined χ3-Sequence Spaces

D. S. Abdul-Zahra, Alaa Mohammed Redha Abdulhasan, H. Judi, K. A. Mohammed
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引用次数: 1

Abstract

The main object of this paper is to introduce and study some triple sequence spaces are defined by a non-negative six-dimensional matrix and a double modulus function (X, Y) = (xu,v,w,i,m,n, yu,v,w,i,m,n) in real numbers ℝ and complex numbers ℂ. In addition, it is also possible to obtain and prove some merging relations. And using those operations conducted in the research to find some important properties such as solidity, symmetry, etc. Some basic equations for convergence spaces can be used to find some differential and integral equations with which. And using those equations to find the transformation of one-dimensional matrices into six-dimensional matrices by using some special software to find solutions of some differential equations affiliated with the three-spaces defined by the multiplicative modulus function and using them in some mathematical fields, including real and complex ones.
定义的双模函数χ3-序列空间
本文的主要目的是介绍和研究由一个非负六维矩阵和一个双模函数(X, Y) = (xu,v,w,i,m,n, yu,v,w,i,m,n)在实数和复数上定义的一些三重序列空间。此外,还可以获得和证明一些合并关系。并利用这些操作在研究中发现了一些重要的性质,如固体性、对称性等。收敛空间的一些基本方程可以用来求一些微分和积分方程。利用这些方程求出一维矩阵到六维矩阵的变换,利用一些特殊的软件求出与乘模函数所定义的三维空间有关的微分方程的解,并将其应用于实数和复数数学领域。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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