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首页> 外文期刊>Linear & Multilinear Algebra: An International Journal Publishing Articles, Reviews and Problems >Inequalities on the spectral radius, operator norm and numerical radius of the Hadamard weighted geometric mean of positive kernel operators
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Inequalities on the spectral radius, operator norm and numerical radius of the Hadamard weighted geometric mean of positive kernel operators

机译:频谱半径的不等式,散列式加权几何平均值对正核运算符的频谱半径,操作员规范和数值半径

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摘要

Recently, several authors have proved inequalities on the spectral radius rho, operator norm parallel to . parallel to and numerical radius of Hadamard products and ordinary products of nonnegative matrices that define operators on sequence spaces, or of the Hadamard geometric mean and ordinary products of positive kernel operators on Banach function spaces. In the present article we generalize and refine several of these results. In particular, we show that for a Hadamard geometric mean A((1/2)) circle B-(1/2) of positive kernel operators A and B on a Banach function space L, we have
机译:最近,若干作者证明了光谱radius Rho,操作员规范的不等式。 与序列空间上定义运算符的非负面矩阵的平行和数值半径,或者在Banach功能空间上定义序列空间上的运算符或普通内核运算符的普通产品。 在本文中,我们概括并细化了几种结果。 特别是,我们表明,对于一个Hadamard几何平均值A((1/2))圆B-(1/2)正核运算符A和B上的Banach函数空间L,我们有

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