A new characterization of generalized Browder's theorem and a cline's formula for generalized Drazin-meromorphic inverses
Filomat, Tome 33 (2019) no. 19, p. 6335

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In this paper we give a new characterization of generalized Browder's theorem by considering equality between the generalized Drazin-meromorphic Weyl spectrum and the generalized Drazin-meromorphic spectrum. Also, we generalize Cline's formula to the case of generalized Drazin-meromorphic invertibility under the assumption that A k B k A k = A k+1 for some positive integer k
DOI : 10.2298/FIL1919335G
Classification : 47A10, 47A53
Keywords: SVEP, generalized Drazin-meromorphic invertible, meromorphic operators, operator equation
Anuradha Gupta; Ankit Kumar. A new characterization of generalized Browder's theorem and a cline's formula for generalized Drazin-meromorphic inverses. Filomat, Tome 33 (2019) no. 19, p. 6335 . doi: 10.2298/FIL1919335G
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     title = {A new characterization of generalized {Browder's} theorem and a cline's formula for generalized {Drazin-meromorphic} inverses},
     journal = {Filomat},
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     year = {2019},
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     doi = {10.2298/FIL1919335G},
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