9≤n≤12的符号n-生成平方实矩阵的一种方法

Abuobida M. A. Alfahal, Barbara .., Raja Abdullah Abdulfatah, Yaser Ahmad Alhasan, Husain Alhayek
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引用次数: 0

摘要

符号n-生代数矩阵的概念是具有n+1个对称经典分量的对称结构,具有乘法运算的特殊定义。本文从代数的角度研究符号10、9倍实方阵和11、12倍实方阵的性质,并给出其特征值和行列式的计算算法。此外,对于特殊值n=10, n=9, n=11和n=12,将给出符号n-上生矩阵的逆。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An Approach To Symbolic n-Plithogenic Square Real Matrices For 9≤ n ≤12
The concept of symbolic n-plithogenic algebraic matrices as symmetric structures with n+1 symmetric classical components with the special definition of the multiplication operation. This paper is dedicated to studying the properties of symbolic 10, and 9-plithogenic real square matrices and 11, 12-plithogenic real matrices from algebraic point of view, where algorithms for computing the eigenvalues and determinants will be proved. Also, the inverse of a symbolic n-plithogenic matrix for the special values n=10, n=9, n=11, and n=12 will be presented.
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