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首页> 外文期刊>Physica Scripta: An International Journal for Experimental and Theoretical Physics >A generalized eigenvalue problem solution for an uncoupled multicomponent system
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A generalized eigenvalue problem solution for an uncoupled multicomponent system

机译:解耦多分量系统的广义特征值问题解

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摘要

Meaningful and well-founded physical quantities are convincingly determined by eigenvalue problem solutions emerging from a second-order N-coupled system of differential equations, known as the Sturm-Liouville matrix boundary problem. Via the generalized Schur decomposition procedure and imposing to the multicomponent system to be decoupled, which is a widely accepted remarkable physical situation, we have unambiguously demonstrated a simultaneously triangularizable scenario for (2N x 2N) matrices content in a generalized eigenvalue equation.
机译:有意义的和有充分根据的物理量是由二阶N耦合微分方程组的特征值问题解决方案令人信服地确定的,该系统被称为Sturm-Liouville矩阵边界问题。通过广泛的Schur分解过程,并强加于要被去耦的多组分系统(这是一种广为接受的显着物理情况),我们明确地证明了广义特征值方程中(2N x 2N)矩阵含量的同时三角化的情况。

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