Pages that link to "Item:Q1255541"
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The following pages link to On the effective computation of the inertia of a non-hermitian matrix (Q1255541):
Displaying 12 items.
- Generalized Hankel matrices of Markov parameters and their applications to control problems (Q799762) (← links)
- A pole-assignment algorithm for linear state feedback (Q1075985) (← links)
- The matrix equation \(XA=A^ TX\) and an associated algorithm for solving the inertia and stability problems (Q1097212) (← links)
- Generalized Bézoutian and matrix equations (Q1097329) (← links)
- The matrix equation \(XA-BX=R\) and its applications (Q1109847) (← links)
- The Lyapunov matric equation SA+A*S=S*B*BS (Q1133600) (← links)
- Linear and numerical linear algebra in control theory: Some research problems (Q1320015) (← links)
- Bezout operators for analytic operator functions. I: A general concept of Bezout operator (Q1891846) (← links)
- Bézoutians of rational matrix functions, matrix equations and factorizations (Q1970435) (← links)
- Stability and inertia (Q1970459) (← links)
- Symmetric factorizations and localization of zeroes of rational matrix functions (Q3124874) (← links)
- A Semi-Definite Lyapunov Theorem and the Characterization of Tridiagonal D-Stable Matrices (Q3328678) (← links)