| dc.relation | [1] P. Aiena, Fredholm and Local Spectral Theory, with Application to Multipliers, Kluwer Acad.
Publishers (2004).
[2] P. Aiena, Classes of Operators Satisfying a-Weyl’s theorem, Studia Math. 169 (2005), 105-
122.
[3] P. Aiena, Quasi-Fredholm operators and localized SVEP. Acta Sci. Math. (Szeged) 73 (2007),
251-263.
[4] P. Aiena, E. Aponte and E. Balzan, Weyl type theorems for left and right polaroid operators,
Int. Equa. Oper. Theory. 136 (2010), 2839-2848.
[5] P. Aiena, M. T. Biondi and C. Carpintero, On Drazin invertibility, Proc. Amer. Math. Soc.
136 (2008), 2839-2848.
[6] M. Amouch and M. Berkani On the property (gw), Mediterr. J. Math 5(3)(2008), 371-378.
[7] F. Astudillo-Villalba and J. Ramos-Fern´andez Multiplication operators on the space of functions of bounded variation, Demonstr. Math. 50(1) (2017), 105-115.
[8] B. Barnes, The spectral and Fredholm theory of extensions of bounded linear operators, Proc.
Amer. Math. Soc. 105(4) (1989), 941-949.
[9] B. Barnes, Restrictions of bounded linear operators: closed range, Proc. Amer. Math. Soc.
135(6) (2007), 1735-1740.
[10] S. K. Berberian, An extension of Weyl’s theorem to a class of non necessarily normal
operators, Michigan Math. J. 16(1969), 273-279.
[11] M. Berkani, Restriction of an operator to the range of its powers, Studia Math. 140(2)
(2000), 163-175.
[12] M. Berkani, On a class of quasi-Fredholm operators, Int. Equa. Oper. Theory 34 (1) (1999),
244-249.
[13] M. Berkani and M. Sarih, On semi B-Fredholm operators, Glasgow Math. J. 43 (2001),
457-465.
[14] M. Berkani and H. Zariouh, Extended Weyl type theorems, Math. Bohemica. 134(4) (2009),
369-378.
[15] M. Berkani and J. Koliha, Weyl type theorems for bounded linear operators, Acta Sci. Math.
(Szeged) 69 (2003), 359-376.
[16] M. Berkani and H. Zariouh, New extended Weyl type theorems, Mat. Vesnik. 62 (2010),
145-154.
[17] M. Berkani, M. Sarih and H. Zariouh, Browder-type theorems and SVEP, Mediterr. J. Math.
8 (2011), 399-409.
[18] M. Berkani and M. Kachad, New Weyl-type Theorems-I, Funct. Anal. Approx. Comput.
4(2) (2012), 41-47.
[19] M. Berkani and M. Kachad, New Browder and Weyl-type theorems, Bull. Korean Math.
Soc. 52(2) (2015), 439-452.
[20] C. Carpintero, D. Mu˜noz, E. Rosas, O. Garc´ıa and J. Sanabria, Weyl type theorems and
restrictions, Mediterr. J. Math. 11 (2014), 1215-1228, DOI 10.1007/s00009-013-0369-7.
[21] L. A. Coburn, Weyl’s Theorem for Nonnormal Operators, Research Notes in Mathematics.
51 (1966).
[22] L. Chen and W. Su, A note on Weyl-type theorems and restrictions, Ann. Funct. Anal. 8(2)
(2017), 190-198.
[23] J. K. Finch, The single valued extension property on a Banach space, Pacific J. Math. 58
(1975), 61-69.
[24] A. Gupta and K. Mamtani, Weyl-type theorems for restrictions of closed linear unbounded
operators, Acta Univ. M. Belli Ser. Math. 2015, 72-79.
[25] R. E. Harte and W. Y. Lee, Another note on Weyl’s theorem, Trans. Amer. Math. Soc. 349
(1997), 2115-2124.
[26] H. Heuser, Functional Analysis, Marcel Dekker, New York 1982.
[27] M. Mbekhta and V. M¨uller, On the axiomatic theory of the spectrum II, Studia Math. 119
(1996), 129-147.
[28] J. P. Labrousse, Les op´erateurs quasi Fredholm: une g´en´eralization des op´erateurs semi
Fredholm, Rend. Circ. Mat. Palermo. 29(2) (1980), 161-258.
[29] V. Rakoˇcevi´c, Operators obeying a-Weyl’s theorem, Rev. Roumaine Math. Pures Appl.
34(10) (1989), 915-919.
[30] V. Rakoˇcevi´c, On the essential approximate point spectrum II, Math. Vesnik. 36 (1984),
89-97.
[31] J. Sanabria, C. Carpintero, E. Rosas and O. Garc´ıa, On generalized property (v) for bounded
linear operators, Studia Math. 212 (2012), 141-154.
[32] J. Sanabria, L. V´asquez, C. Carpintero, E. Rosas and O. Garc´ıa, On Strong Variations of
Weyl Type Theorems, Acta Math. Univ. Comenianae. 86(2) (2017), 129-147.
[33] H. Zariouh, Property (gz) for bounded linear operators, Mat. Vesnik. 65(1) (2013), 94-103
[34] H. Zariouh, New version of property (az), Mat. Vesnik. 66(3) (2014), 317-322
[35] H. Weyl, Uber beschrankte quadratiche Formen, deren Differenz vollsteigist, Rend. Circ.
Mat. Palermo, 27 (1909), 373-392. | |
