We characterize the bounded linear operators T satisfying generalized a-Browder's theorem, or generalized a-Weyl's theorem, by means of localized SVEP, as well as by means of the quasi-nilpotent part H₀(λI - T) as λ belongs to certain sets of ℂ. In the last part we give a general framework in which generalized a-Weyl's theorem follows for several classes of operators
Department of Mathematics, King Saud University, College of Science, P. O. Box 2455, Riyadh 11451, S...
Abstract. Let T be a bounded linear operator on a complex Hilbert space H. T is called (p, k)-quasih...
Let be a bounded linear operator acting on a Banach space X such that or * has the SVEP. We prove ...
We characterize the bounded linear operators T satisfying generalized a-Browder's theorem, or genera...
A bounded operator T 08L(X),X a Banach space, is said to verify generalized Browder\u2019s theorem i...
A bounded linear operator T 08 L(X) on aBanach space X is said to satisfy "Browder's theorem" if th...
AbstractWe characterize the bounded linear operators T defined on Banach spaces satisfying a-Browder...
In this article we study the property (gab) for a bounded linear operator T 08 L(X) on a Banach spa...
Weyl and Browder type theorems are characterized by means the quasi-nilpotent par
summary:Let $T$ be a Banach space operator. In this paper we characterize $a$-Browder’s theorem for ...
A bounded operator T in L(X) acting on a Banach space X is said to satisfy generalized Weyl's theore...
AbstractA Banach space operator T∈B(X) is hereditarily polaroid, T∈HP, if every part of T is polaroi...
AbstractIn this note we study the property (w), a variant of Weyl's theorem introduced by Rakočević,...
In this note we study the property , a variant of Weyl's theorem introduced by Rakočević, by means o...
Abstract. Let A be a bounded linear operator acting on a Hilbert space H. The B-Weyl spectrum of A i...
Department of Mathematics, King Saud University, College of Science, P. O. Box 2455, Riyadh 11451, S...
Abstract. Let T be a bounded linear operator on a complex Hilbert space H. T is called (p, k)-quasih...
Let be a bounded linear operator acting on a Banach space X such that or * has the SVEP. We prove ...
We characterize the bounded linear operators T satisfying generalized a-Browder's theorem, or genera...
A bounded operator T 08L(X),X a Banach space, is said to verify generalized Browder\u2019s theorem i...
A bounded linear operator T 08 L(X) on aBanach space X is said to satisfy "Browder's theorem" if th...
AbstractWe characterize the bounded linear operators T defined on Banach spaces satisfying a-Browder...
In this article we study the property (gab) for a bounded linear operator T 08 L(X) on a Banach spa...
Weyl and Browder type theorems are characterized by means the quasi-nilpotent par
summary:Let $T$ be a Banach space operator. In this paper we characterize $a$-Browder’s theorem for ...
A bounded operator T in L(X) acting on a Banach space X is said to satisfy generalized Weyl's theore...
AbstractA Banach space operator T∈B(X) is hereditarily polaroid, T∈HP, if every part of T is polaroi...
AbstractIn this note we study the property (w), a variant of Weyl's theorem introduced by Rakočević,...
In this note we study the property , a variant of Weyl's theorem introduced by Rakočević, by means o...
Abstract. Let A be a bounded linear operator acting on a Hilbert space H. The B-Weyl spectrum of A i...
Department of Mathematics, King Saud University, College of Science, P. O. Box 2455, Riyadh 11451, S...
Abstract. Let T be a bounded linear operator on a complex Hilbert space H. T is called (p, k)-quasih...
Let be a bounded linear operator acting on a Banach space X such that or * has the SVEP. We prove ...
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