论文标题

部分可观测时空混沌系统的无模型预测

Some weighted numerical radius inequalities

论文作者

Conde, Cristian, Sababheh, Mohammad, Moradi, Hamid Reza

论文摘要

希尔伯特太空运营商的加权数值半径最近被定义了。本文探讨了其他属性,并使用了此新定义的数值半径,以获得几种新的有趣的不平等,以解决加权数值半径和数值半径。特别是,数值半径的新身份,数字半径与真实和虚构部分之间的进一步比较以及部门操作员的某些不平等现象。

The weighted numerical radius of a Hilbert space operator has been defined recently. This article explores other properties and uses this newly defined numerical radius to obtain several new interesting inequalities for the weighted numerical radius and the numerical radius. In particular, new identities for the numerical radius, further comparisons between the numerical radius and the real and imaginary parts, and some inequalities for sectorial operators will be presented.

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