AbstractCriteria for Drazin and Moore–Penrose invertibility of operators in the von Neumann algebra generated by two orthogonal projections are established and explicit representations for the corresponding inverses are given. The results are illustrated by several examples that have recently been considered in the literature
AbstractIn this paper, some Drazin inverse representations of the linear combinations of two idempot...
Abstract In this article we characterize operators on Banach spaces which have the same projections ...
AbstractWe explore the Drazin inverses of bounded linear operators with power commutativity (PQ=QmP)...
Criteria for Drazin and Moore-Penrose invertibility of operators in the von Neumann algebra generate...
Criteria for Drazin and Moore-Penrose invertibility of operators in the von Neumann algebra generate...
AbstractCriteria for Drazin and Moore–Penrose invertibility of operators in the von Neumann algebra ...
AbstractIn this note, the Drazin inverses of products and differences of orthogonal projections on a...
AbstractWe explore the Drazin inverses of bounded linear operators with power commutativity (PQ=QmP)...
AbstractThis paper is to present some results on the Drazin invertibility of products and difference...
AbstractWe consider von Neumann algebras generated by two arbitrary orthoprojections on a Hilbert sp...
AbstractLet H be a real or complex Hilbert space and B(H) denote the Banach algebra of all bounded l...
AbstractIn this note, the Drazin inverses of sum and difference of idempotents on a Hilbert space ar...
For a given pair of (A, B) and an arbitrary operator X, expressions for the inverse, the Moore–Penro...
AbstractIn this note, the Drazin inverses of products and differences of orthogonal projections on a...
This thesis is concerned with the problem of characterizing sums, differences, and products of two p...
AbstractIn this paper, some Drazin inverse representations of the linear combinations of two idempot...
Abstract In this article we characterize operators on Banach spaces which have the same projections ...
AbstractWe explore the Drazin inverses of bounded linear operators with power commutativity (PQ=QmP)...
Criteria for Drazin and Moore-Penrose invertibility of operators in the von Neumann algebra generate...
Criteria for Drazin and Moore-Penrose invertibility of operators in the von Neumann algebra generate...
AbstractCriteria for Drazin and Moore–Penrose invertibility of operators in the von Neumann algebra ...
AbstractIn this note, the Drazin inverses of products and differences of orthogonal projections on a...
AbstractWe explore the Drazin inverses of bounded linear operators with power commutativity (PQ=QmP)...
AbstractThis paper is to present some results on the Drazin invertibility of products and difference...
AbstractWe consider von Neumann algebras generated by two arbitrary orthoprojections on a Hilbert sp...
AbstractLet H be a real or complex Hilbert space and B(H) denote the Banach algebra of all bounded l...
AbstractIn this note, the Drazin inverses of sum and difference of idempotents on a Hilbert space ar...
For a given pair of (A, B) and an arbitrary operator X, expressions for the inverse, the Moore–Penro...
AbstractIn this note, the Drazin inverses of products and differences of orthogonal projections on a...
This thesis is concerned with the problem of characterizing sums, differences, and products of two p...
AbstractIn this paper, some Drazin inverse representations of the linear combinations of two idempot...
Abstract In this article we characterize operators on Banach spaces which have the same projections ...
AbstractWe explore the Drazin inverses of bounded linear operators with power commutativity (PQ=QmP)...