Versions of Fuglede-Putnam Theorem on $p$-$w$-hyponormal operators
Author:
Publisher
Journal of Universal Mathematics
Subject
General Medicine
Reference17 articles.
1. \bibitem{Aluthge1} A. Aluthge, On $p$-hyponormal operators for $02. \bibitem{Aluthge2} A. Aluthge and D. Wang, $w$-hyponormal operators, Integ. Equa. Oper. Theo., Vol.36, No.1, pp.1-10, (2000).3. \bibitem{Aluthge3} A. Aluthge, Some generalized theorems on $p$-hyponormal operators, Integ. Equa. Oper. Theo., Vol.24, pp.497-501, (1996).4. \bibitem{Cho} M. Cho, T. Huruya and Y.O. Kim, A note on $w$-% hyponormal operators, J. Ineq. Appl., Vol.17, No.1, pp.1-10, (2002).5. \bibitem{Kim} I.H. Kim, The Fuglede-Putnam theorem for $(p,k)$% -quasihyponormal operators, J. Ineq. and Appl., ID 47481, pp.1-7, (2006).
2. \bibitem{Aluthge2} A. Aluthge and D. Wang, $w$-hyponormal operators, Integ. Equa. Oper. Theo., Vol.36, No.1, pp.1-10, (2000).
3. \bibitem{Aluthge3} A. Aluthge, Some generalized theorems on $p$-hyponormal operators, Integ. Equa. Oper. Theo., Vol.24, pp.497-501, (1996).
4. \bibitem{Cho} M. Cho, T. Huruya and Y.O. Kim, A note on $w$-% hyponormal operators, J. Ineq. Appl., Vol.17, No.1, pp.1-10, (2002).
5. \bibitem{Kim} I.H. Kim, The Fuglede-Putnam theorem for $(p,k)$% -quasihyponormal operators, J. Ineq. and Appl., ID 47481, pp.1-7, (2006).
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