| Banach空间中线性算子的Tseng度量广义逆与Moore-Penrose度量广义逆 |
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| 引用本文： | 季大琴,全玉锦,林秀芹. Banach空间中线性算子的Tseng度量广义逆与Moore-Penrose度量广义逆[J]. 辽东学院学报(自然科学版), 2001, 8(3): 46-48 |
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| 作者姓名： | 季大琴 全玉锦 林秀芹 |
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| 作者单位： | 1. 海军广州舰艇学院基础部,
2. 大连医科大学丹东分校成教部, |
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| 摘 要： | 在Banach空间中,利用Banach空间几何方法及度量投影算子,给出了Moore-Penrose度量广义逆的三种形式,证明了最大Tseng度量广义逆与Moore-Penrose度量广义逆是等价的.
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| 关 键 词： | Banach空间 Tseng度量广义逆 Moore-Penrose度量广义逆 线性算子 |
| 文章编号： | 1008-2174(2001)03-0046-03 |
| 修稿时间： | 2001-04-05 |
Tseng-Metric Generalized Inverse and Moore-Penrose Metric Generalized of Linear Operator in Banach Spaces |
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| JI Da-qin QUAN Yu-jin LIN Xiu-qin. Tseng-Metric Generalized Inverse and Moore-Penrose Metric Generalized of Linear Operator in Banach Spaces[J]. Journal of Liaodong University(Natural Sciences), 2001, 8(3): 46-48 |
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| Authors: | JI Da-qin QUAN Yu-jin LIN Xiu-qin |
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| Abstract: | In this paper, geometric method of Banach spaces and metric projection oprator are used to give three types of Moore-penrose metric generalized inverse and to prove the equivalance of the maximum Tseng-metric generalized inverse and Moore-Penrose metric generalized inverse. |
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| Keywords: | banach space tseng-metric generalized inverse moore-penrose metric generalized inverse linear operator |
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