A Theorem on a Mapping from a Sphere to the Circle and the Simultaneous Diagonalization of Two Hermitian Matrices

DOI10.2307/2035695zbMath0186.05903OpenAlexW4251547675MaRDI QIDQ5579593

Yik-Hoi Au-Yeung

Publication date: 1969

Full work available at URL: https://doi.org/10.2307/2035695

zbMATH Keywords

linear algebra, forms

Related Items (12)

On the S-procedure and some variants ⋮ Some Theorems on the Real Pencil and Simultaneous Diagonalization of Two Hermitian Bilinear Functions ⋮ Linear combinations of Hermitian and real symmetric matrices ⋮ Elliptic quadratic operator equations ⋮ New results on Hermitian matrix rank-one decomposition ⋮ On the semi-definiteness of the real pencil of two Hermitian matrices ⋮ A simple proof of the convexity of the field of values defined by two Hermitian forms ⋮ Pencils of real symmetric matrices and the numerical range ⋮ Review of preconditioning methods for fluid dynamics ⋮ A recurring theorem about pairs of quadratic forms and extensions: A survey ⋮ Finding a positive definite linear combination of two Hermitian matrices ⋮ Pencils of complex and real symmetric and skew matrices

Cites Work

• Linear Systems of Real Quadratic Forms
• Unnamed Item
• Unnamed Item

This page was built for publication: A Theorem on a Mapping from a Sphere to the Circle and the Simultaneous Diagonalization of Two Hermitian Matrices