The Reverse Order Law for Moore-Penrose Inverse of Closed Operators

Chinese Quarterly Journal of Mathematics ›› 2013, Vol. 28 ›› Issue (1): 139-146.

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The Reverse Order Law for Moore-Penrose Inverse of Closed Operators

1. School of Mathematical and Physical Sciences, Xuzhou Institute of Technology 2. Department of Mathematics, East China Normal University

Received:2011-10-31 Online:2013-03-30 Published:2023-03-10
About author:DU Fa-peng(1974-), male, native of Xuzhou, Jiangsu, an associate professor of Xuzhou Institute of Technology, Ph.D., engages in functional analysis application and operator algebra.
Supported by:
Supported by the NNSF of China(10771069)

Abstract

CLC Number:

O151.21

DU Fa-peng, XUE Yi-feng. The Reverse Order Law for Moore-Penrose Inverse of Closed Operators[J]. Chinese Quarterly Journal of Mathematics, 2013, 28(1): 139-146.

[1]	ZENG Min, YUAN Yong-xin. The Explicit Formula for the Moore-Penrose Inverse of a 2×2 Block Matrix [J]. Chinese Quarterly Journal of Mathematics, 2023, 38(4): 401-409.
[2]	DU Fa-peng, XUE Yi-feng. Unified Approach to the Expression for the Moore-Penrose Inverse of a ¡ xy* [J]. Chinese Quarterly Journal of Mathematics, 2014, 29(3): 465-474.

The Reverse Order Law for Moore-Penrose Inverse of Closed Operators

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