The Moore–Penrose inverse of a semi-magic square is semi-magic

By Schmidt K.   Trenkler G.  

International Journal of Mathematical Education in Science and Technology, Vol. 32, Iss. 4, 2001-07 ,pp. : 624-629

Taylor & Francis Ltd

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Most-perfect pandiagonal magic squares and their Moore-Penrose inverse

By Dietrich Trenkler   Götz Trenkler  

International Journal of Mathematical Education in Science and Technology, Vol. 35, Iss. 5, 2004-09 ,pp. : 697-701

Taylor & Francis Ltd

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Moore-Penrose Inverse in Kren Spaces

By Mary Xavier  

Integral Equations and Operator Theory, Vol. 60, Iss. 3, 2008-03 ,pp. : 419-433

Springer Publishing Company

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The Moore-Penrose inverse and the vector product

By Trenkler G.  

International Journal of Mathematical Education in Science and Technology, Vol. 33, Iss. 3, 2002-05 ,pp. : 431-436

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Symbolic computation of the Moore-Penrose inverse using a partitioning method

By Marko Petkovi  

International Journal of Computer Mathematics, Vol. 82, Iss. 3, 2005-03 ,pp. : 355-367

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