Pages that link to "Item:Q3514278"
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The following pages link to Inertia theorems based on operator Lyapunov equations (Q3514278):
Displaying 13 items.
- An estimate for the number of eigenvalues of a Hilbert-Schmidt operator in a half-plane (Q782766) (← links)
- Inertia theorems for pairs of matrices. II. (Q819145) (← links)
- Inertia and controllability in infinite dimensions (Q1100148) (← links)
- Changes in signature induced by the Lyapunov mapping \({\mathfrak L}_ A:X\to AX+XA^*\) (Q1123951) (← links)
- On counting the number of eigenvalues in the right half-plane for spectral problems connected with hyperbolic systems. I: Solvability of the Lyapunov equation (Q1358052) (← links)
- An inertia theorem for Lyapunov's equation and the dimension of a controllability space (Q1361768) (← links)
- Inertia theorems for operator pencils and applications (Q1892620) (← links)
- Inertia of operator polynomials and stability of differential equations (Q1895147) (← links)
- Interpolation in Sub-Bergman Spaces (Q2873337) (← links)
- Inertia Theorems for Hilbert Space Operators Based on Lyapunov and Stein Equations (Q4238865) (← links)
- (Q4576494) (← links)
- (Q5285960) (← links)
- Inertia theorems for operator Lyapunov inequalities (Q5941038) (← links)