AbstractIn this work we establish some basic properties of closed linear operators between nonarchimedean Banach spaces. As a consequence, we characterize the operators with closed range, and we establish the state diagram for closed linear operators when the underlying spaces satisfy a Hahn-Banach property
. In this paper we introduce a new extension to Hahn-Banach Theorem and consider its relation with ...
AbstractIf 1 < p < ∞, 1 ⩽ q < ∞ and p ≠ q, then it is proved that every bounded linear operator from...
For a closed linear relation in a Banach space the concept of regularity is introduced and studied. ...
AbstractIn this work we establish some basic properties of closed linear operators between nonarchim...
Let X and Y be infinite-dimensional Banach spaces. Let $T: X → Y$ be a linear continuous operator wi...
Let $X$ and $Y$ be infinite-dimensional Banach spaces. Let $T:X\to Y$ be a linear continuous operato...
It is well known that the Hahn-Banach theorem, that is, the extension theorem for bounded linear fun...
Bibliography: pages 101-104.Linear operator theory is usually studied in the setting of normed or Ba...
AbstractSeveral properties of non-archimedean weakly closed subspaces in connection with the extensi...
AbstractLet X and Y be Banach spaces, and let T: X→Y be a bounded linear operator with closed range....
In this article we formalize one of the most important theorems of linear operator theory - the Clos...
AbstractLet X and Y be separable Banach spaces and T:X→Y be a bounded linear operator. We characteri...
Abstract. It is well known that the Hahn-Banach theorem, that is, the extension theo-rem for bounded...
AbstractLet X and Y be Banach spaces, and let T: X→Y be a bounded linear operator with closed range....
In this chapter we consider the completeness problem for a more general class of bounded linear oper...
. In this paper we introduce a new extension to Hahn-Banach Theorem and consider its relation with ...
AbstractIf 1 < p < ∞, 1 ⩽ q < ∞ and p ≠ q, then it is proved that every bounded linear operator from...
For a closed linear relation in a Banach space the concept of regularity is introduced and studied. ...
AbstractIn this work we establish some basic properties of closed linear operators between nonarchim...
Let X and Y be infinite-dimensional Banach spaces. Let $T: X → Y$ be a linear continuous operator wi...
Let $X$ and $Y$ be infinite-dimensional Banach spaces. Let $T:X\to Y$ be a linear continuous operato...
It is well known that the Hahn-Banach theorem, that is, the extension theorem for bounded linear fun...
Bibliography: pages 101-104.Linear operator theory is usually studied in the setting of normed or Ba...
AbstractSeveral properties of non-archimedean weakly closed subspaces in connection with the extensi...
AbstractLet X and Y be Banach spaces, and let T: X→Y be a bounded linear operator with closed range....
In this article we formalize one of the most important theorems of linear operator theory - the Clos...
AbstractLet X and Y be separable Banach spaces and T:X→Y be a bounded linear operator. We characteri...
Abstract. It is well known that the Hahn-Banach theorem, that is, the extension theo-rem for bounded...
AbstractLet X and Y be Banach spaces, and let T: X→Y be a bounded linear operator with closed range....
In this chapter we consider the completeness problem for a more general class of bounded linear oper...
. In this paper we introduce a new extension to Hahn-Banach Theorem and consider its relation with ...
AbstractIf 1 < p < ∞, 1 ⩽ q < ∞ and p ≠ q, then it is proved that every bounded linear operator from...
For a closed linear relation in a Banach space the concept of regularity is introduced and studied. ...
DOI
Add to ORKG