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On strongly
decomposable operators
I. Erdélyi and Sheng-Wang Wang |
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Vol. 110 (1984), No. 2, 287–296
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Abstract |
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A strongly decomposable operator, as defined by C. Apostol, is a bounded linear operator T which, for every spectral maximal space Y , induces two decomposable operators: the restriction T∣Y and the coinduced T∕Y on the quotient space X∕Y . In this paper, we give some necessary and sufficient conditions for an operator to be strongly decomposable. |
Mathematical Subject Classification 2000
Primary: 47B40
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Milestones
Received: 4 June 1982
Revised: 26 July 1982
Published: 1 February 1984
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Authors |
| I. Erdélyi | |
| Sheng-Wang Wang | |
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