Results 1 to 10 of about 864 (143)
On Norm-Attainable Operators in Banach Spaces [PDF]
Norm-attainable operators have been studied over a period of time with nice results obtained particularly in Hilbert spaces. In this work, we consider the Banach space setting by characterizing nonpower operators on H and elementary operators. Lastly, we
N. B. Okelo
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Tauberian Operators on Banach Spaces [PDF]
A Tauberian operator: E → F E \to F (Banach spaces) is one which satisfies T g ∈ F , g ∈ E Tg \in F,g \in E imply g ∈ E g \in E .
Kalton, Nigel, Wilansky, Albert
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Interpolation of compact bilinear operators [PDF]
This paper is devoted to the study of the stability of the compactness property of bilinear operators acting on the products of interpolated Banach spaces.
Mieczysław Mastyło, Eduardo B. Silva
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Some characterizations of surjective operators on banach lattices [PDF]
The concepts of compact and weakly compact operators on Banach spaces are considered and investigated in several papers. In this paper, taking idea from this notations, we consider the concept surjective compact and weakly compact operators on Banach ...
Akbar Bahramnezhad, Kazem Haghnejad Azar
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Iterative Schemes Involving Several Mutual Contractions
In this paper, we introduce the new concept of mutual Reich contraction that involves a pair of operators acting on a distance space. We chose the framework of strong b-metric spaces (generalizing the standard metric spaces) in order to add a more ...
María A. Navascués +3 more
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Multiple summing operators on Banach spaces [PDF]
In this paper, we improve some previous results about multiple p-summing multilinear operators by showing that every multilinear form from spaces is multiple p-summing for 1 p 2. The proof is based on the existence of a predual for the Banach space of multiple p-summing multilinear forms. We also show the failure of the inclusion theorem in this class
Villanueva Díez, Ignacio +1 more
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HYPERCYCLIC OPERATORS ON BANACH SPACES
Panayappan Sethuraman
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Invertible Operators on Banach Spaces [PDF]
Summary In this article, using the Mizar system [2], [1], we discuss invertible operators on Banach spaces. In the first chapter, we formalized the theorem that denotes any operators that are close enough to an invertible operator are also invertible by using the property of Neumann series.
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Composition Operators on Some Banach Spaces of Harmonic Mappings
We study the composition operators on Banach spaces of harmonic mappings that extend several well-known Banach spaces of analytic functions on the open unit disk in the complex plane, including the α-Bloch spaces, the growth spaces, the Zygmund space ...
Munirah Aljuaid, Flavia Colonna
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Parareflexive operators on Banach spaces. [PDF]
The objective of this paper is to extend to a class of Banach spaces the results of \textit{C. Apostol}, \textit{R. G. Douglas} and \textit{C. Foiaş} on nilpotent operators and parareflexive operators on Hilbert spaces [Trans. Am. Math. Soc. 224 (1976), No. 2, 407-415 (1977; Zbl 0342.47008)]. The quasi-similarity of nilpotent operators to Jordan models
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