带有对称函数的实四数矩阵的广义数值半径

数学季刊 ›› 2000, Vol. 15 ›› Issue (3): 34-38.

带有对称函数的实四数矩阵的广义数值半径

Institute of Mathematics Science , Dalian University of Technology , Dalian 116024, China; Department of Mathematics ,Jinzhou Normal College , Jinzhou 121000, China

收稿日期:2000-02-29 出版日期:2000-09-30 发布日期:2024-07-12
作者简介:XIA Tie-cheng(1960-),male,native of Jinzhou,Liaoning,an associate professor of Dalian University of Technology,Ph.D.,engages in linear and multilinear algebra.

Generalized Numerical Radius of Real Quaternion Matrices with Symmetric Function

Institute of Mathematics Science , Dalian University of Technology , Dalian 116024, China; Department of Mathematics ,Jinzhou Normal College , Jinzhou 121000, China

Received:2000-02-29 Online:2000-09-30 Published:2024-07-12
About author:XIA Tie-cheng(1960-),male,native of Jinzhou,Liaoning,an associate professor of Dalian University of Technology,Ph.D.,engages in linear and multilinear algebra.
Supported by:
Supported by Liaoning National Key Basic Reasearch Development Project of China (G1998030600): Supported by the Doctoral program Foundation of institution of Higher Education of China (98014119); Supported by the Educational Commetee (990421093)

摘要/Abstract

摘要： In the paper the generalized numerical radiuses of real quaternion matrices with symmetric
function are defined and theirs inequalities are given .

关键词: numerical radius; generalized numerical radius, symmetric function

Abstract: In the paper the generalized numerical radiuses of real quaternion matrices with symmetric
function are defined and theirs inequalities are given .

Key words: numerical radius; generalized numerical radius, symmetric function

中图分类号:

O177.1

夏铁成, 张鸿庆. 带有对称函数的实四数矩阵的广义数值半径[J]. 数学季刊, 2000, 15(3): 34-38.

XIA Tie-cheng, ZHANG Hong-qing. Generalized Numerical Radius of Real Quaternion Matrices with Symmetric Function[J]. Chinese Quarterly Journal of Mathematics, 2000, 15(3): 34-38.

[1]	杨妙霞, 张建华. 套代数上Lie同态的一个局部刻画[J]. 数学季刊, 2014, 29(1): 125-128.
[2]	左飞, 申俊丽. k-拟-*-A(ｎ)算子的性质[J]. 数学季刊, 2012, 27(3): 375-381.
[3]	高福根, 左红亮. 两个算子不等式之间关系的进一步推广[J]. 数学季刊, 2011, 26(3): 462-465.
[4]	商美娟, 王治国. Hilbert空间中广义变分不等式和Wiener-Hopf方程[J]. 数学季刊, 2011, 26(2): 164-169.
[5]	高文君 . g-框架扰动的一些新结果[J]. 数学季刊, 2010, 25(4): 543-549.
[6]	姚喜妍. Hilbert C*-模H中的伪框架分解[J]. 数学季刊, 2010, 25(2): 276-281.
[7]	华守亮, 赵玉亮. 完全wF(p,r,q)类算子的局部谱性质[J]. 数学季刊, 2009, 24(2): 274-277.
[8]	程国正, 于涛 . 多圆盘上的交换对偶Toeplitz算子[J]. 数学季刊, 2009, 24(1): 63-68.
[9]	代辉亚, 杨长森. 有关p-亚正规算子和对数亚正规算子广义Aluthge变换的一个注解[J]. 数学季刊, 2008, 23(4): 525-532.
[10]	李海英, 杨长森 . p-w-亚正规算子的一些性质[J]. 数学季刊, 2008, 23(2): 195-201.
[11]	高福根, 杨长森. 关于logA≥logB的一个注记[J]. 数学季刊, 2008, 23(1): 135-139.
[12]	邓春源, 杜鸿科. Hilbert格上正算子的谱[J]. 数学季刊, 2007, 22(1): 52-56.
[13]	杨有龙, 吴艳. 二宽度CSL代数与套代数的因子分解[J]. 数学季刊, 2006, 21(1): 10-14.
[14]	姚喜研. 两个广义框架互为对偶的新刻画[J]. 数学季刊, 2004, 19(4): 350-354.
[15]	姚喜妍, 杜鸿科. Hillbert空间中的广义框架扰动[J]. 数学季刊, 2002, 16(4): 15-19.