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Parcourir Publications scientifiques par auteur "Benharrat, Mohammed"

Parcourir Publications scientifiques par auteur "Benharrat, Mohammed"

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  • Benharrat, Mohammed; Alvarez, Teresa; Messirdi, Bekkai (Filomat, 2017-01-01)
    For a Banach space the notions of generalized Kato linear relation and the corresponding spectrum are introduced and studied. We show that the symmetric di erence between the generalized Kato spectrum and the Goldberg ...
  • Messirdi, Bekkai; Kouider, Miloud Hocine; Benharrat, Mohammed (International Journal of Analysis and Applications, 2019-01-06)
    When A∈ B (H) and B∈ B (K) are given, we denote by MC the operator on the Hilbert space H⊕ K of the form MC=(AC 0 B). In this paper we investigate the quasi-nilpotent part and the analytical core for the upper triangular ...
  • Messirdi, Bekkai; Benharrat, Mohammed; Miloud Hocine, Kouider (arXiv preprint arXiv:1512.02623, 2015-12-08)
    In this paper, we give some characterizations of the left and right generalized Drazin invertible bounded operators in Banach spaces by means of the single-valued extension property (SVEP). In particular, we show that a ...
  • Messirdi, Bekkai; Khaldi, Nassima; Benharrat, Mohammed (Mathematical Notes, 2017-05-01)
    The main subject of this paper is the study of a general linear boundary-value problem with Drazin or right Drazin (respectively, left Drazin) invertible operators corresponding to initial boundary operators. The obtained ...
  • Benharrat, Mohammed; Messirdi, Bekkai (Serdica Mathematical Journal, 2011)
    We show that the symmetric difference between the generalized Kato spectrum and the essential spectrum defined in [7] by sec(T) = {l О C ; R(lI-T) is not closed } is at most countable and we also give some relationship ...
  • Benharrat, Mohammed; Ammar, Aymen; Jeribi, Aref; Messirdi, Bekkai (Functional Analysis, Approximation and Computation, 2015-02-16)
    In this paper, we give some properties of the semi-regular, essentially semi-regular and the operators of Kato type on a Banach space. We also show that the essentially semi-regular spectrum of closed, densely defined ...
  • Khaldi, Nassima; Benharrat, Mohammed; Messirdi, Bekkai (Rendiconti del Circolo Matematico di Palermo, 2014-04-01)
    The main subject of this paper is the study of a general spectral boundary value problems with right invertible (resp. left invertible) operators and corresponding initial boundary operators. The obtained results are ...
  • Messirdi, Bekkai; Mebarki, Leila; Benharrat, Mohammed (International Journal of Analysis and Applications, 2015-11-27)
    This paper is devoted to the investigation of the stability of the Weyl essential spectrum of closed densely dened linear operator A subjected to additive perturbation K such that (lambda-AK)^{-1} K or K (lambda-AK)^{-1} ...
  • Gherbi, Abdellah; Messirdi, Bekkai; Benharrat, Mohammed (Funct. Anal. Approx. Comput, 2015)
    In this paper we attempt to investigate some algebraic and topological properties of quotient operators acting on Hilbert space, and to give a characterization of Fredholm quotient operator and its index.
  • Messirdi, Bekkai; Benharrat, Mohammed (General Mathematics, 2012-10-01)
    JP Labrousse [8] studied and characterized in the case of Hilbert spaces, a relation between the Kato essential spectrum (essential quasi-Fredholm spectrum) and another essential spectrum defined by σec (T)= 1λ∈ C; R (λI-T) ...
  • Benharrat, Mohammed; Messirdi, Bekkai (Rendiconti del Circolo Matematico di Palermo, 2013-08-01)
    In Kaufman (Proc Amer Math Soc 72: 531–534, 1978) proved that the function defined by maps the set $$\fancyscript{C}_{0}(H)$$ of all pure contractions one-to-one onto the set $$\fancyscript{C}(H)$$ of all closed and densely ...
  • Benharrat, Mohammed; Messirdi, Bekkai (International Journal of Analysis and Applications, 2015-08-11)
    To be able to refine the completion of C (H1, H2), the of set all closed densely defined linear operators between two Hilbert spaces H1 and H2, we define in this paper some new strictly stronger metrics than the gap metric ...

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