Pages that link to "Item:Q704740"

The following pages link to Solution bounds of the continuous and discrete Lyapunov matrix equations (Q704740):

Displaying 19 items.

• A unified approach of the measurement of solution bounds of the continuous and discrete algebraic Lyapunov equations (Q328154) (← links)
• Matrix solution bounds of the continuous Lyapunov equation by using a bilinear transformation (Q468171) (← links)
• Jumps of the fundamental solution matrix in discontinuous systems and applications (Q878528) (← links)
• Interconnection-based performance analysis for a class of decentralized controllers (Q980908) (← links)
• Bounds for the solution of the discrete algebraic Lyapunov equation (Q1129700) (← links)
• Bounds for the solution of the Lyapunov matrix equation - a unified approach (Q1184267) (← links)
• Upper and lower matrix bounds of the solutions for the continuous and discrete Lyapunov equations (Q1358687) (← links)
• Further results on the measurement of solution bounds of the generalized Lyapunov equations. (Q1428207) (← links)
• Leader selection in networks under switching topologies with antagonistic interactions (Q2151841) (← links)
• Bounds on the trace of a solution to the Lyapunov equation with a general stable matrix (Q2643473) (← links)
• Bounds of the solutions for the unified algebraic Lyapunov equation using Delta operator (Q2924239) (← links)
• Estimating the spectral radius of a real matrix by discrete Lyapunov equation (Q2997166) (← links)
• Eigenvalue bounds for the discrete Lyapunov matrix equation (Q3691869) (← links)
• (Q3808239) (← links)
• Bounds for solutions of the discrete algebraic Lyapunov equation (Q4506617) (← links)
• Eigenvalues of the solution of the Lyapunov tensor equation (Q5093916) (← links)
• On solution bounds for three types of Lyapunov matrix equations: continuous, discrete and unified equations (Q5267066) (← links)
• (Q5324552) (← links)
• Design of reduced-order observer based steady state optimal linear-quadratic feedback controllers (Q6579242) (← links)