Rotfel’d inequality for partitioned matrices with numerical ranges in a sector
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Publication:2789405
DOI10.1080/03081087.2015.1080212zbMath1336.47016OpenAlexW1938326017MaRDI QIDQ2789405
Publication date: 29 February 2016
Published in: Linear and Multilinear Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/03081087.2015.1080212
Norms (inequalities, more than one norm, etc.) of linear operators (47A30) Linear operator inequalities (47A63)
Related Items (14)
Means and the Schur complement of sector matrices ⋮ Some results involving multiple matrices ⋮ An extension of Hartfiel's determinant inequality ⋮ Equivalence on some Rotfel’d type theorems ⋮ Unnamed Item ⋮ Extending a refinement of Koteljanskiĭ's inequality ⋮ Inequalities for functions of $$2\times 2$$ block matrices ⋮ Norm inequalities for sector block matrices ⋮ Norm inequalities involving accretive-dissipative \(2\times 2\) block matrices ⋮ More extensions of a determinant inequality of Hartfiel ⋮ A refinement of Rotfel'd type inequality for partitioned matrices with numerical ranges in a sector ⋮ Norm inequalities for submultiplicative functions involving contraction sector \(2 \times 2\) block matrices ⋮ A note on more inequalities for sector matrices ⋮ On some inequalities for accretive-dissipative matrices
Cites Work
- Extension of Rotfel'd Theorem
- The singular values of \(A+B\) and \(A+iB\)
- Fischer type determinantal inequalities for accretive-dissipative matrices
- Norm inequalities for accretive-dissipative operator matrices
- Determinantal and eigenvalue inequalities for matrices with numerical ranges in a sector
- Unitary orbits of Hermitian operators with convex or concave functions
- A matrix decomposition and its applications
- A further extension of Rotfel’d theorem
- Singular value inequalities for matrices with numerical ranges in a sector
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