Computing the \(L_{2}\)-induced norm of a compression operator

DOI10.1016/S0167-6911(99)00009-2zbMath0917.93023MaRDI QIDQ1292390

Geir E. Dullerud

Publication date: 21 June 1999

Published in: Systems \& Control Letters (Search for Journal in Brave)

zbMATH Keywords

delay systemssampled-data systemsintegral operatorscomputation\(H_{\infty}\)-normcompression operator

Mathematics Subject Classification ID

Related Items (6)

Implementing the Hamiltonian test for the \(H_{\infty}\) norm in linear continuous-time periodic systems ⋮ Computing the \(L_\infty[0,h)\)-induced norm of a compression operator via fast-lifting ⋮ Quasi-finite-rank approximation of compression operators in sampled-data systems and time-delay systems ⋮ Robust tracking with \(H_\infty\) performance for PWM systems ⋮ An LMI solution to the robust synthesis problem for multi-rate sampled-data systems ⋮ \(L_\infty\)-induced norm analysis of sampled-data systems via piecewise constant and linear approximations

Cites Work

• Unnamed Item
• Unnamed Item
• On the weighted sensitivity minimization problem for delay systems
• \({\mathcal H}^\infty\) sensitivity minimization for delay systems
• A bisection method for computing the \(H_{\infty}\) norm of a transfer matrix and related problems
• Sampled-data control of continuous-time systems with an \(H_ \infty\) optimality criterion
• Control of uncertain sampled-data systems
• Weighted sensitivity minimization for delay systems
• On the $H^\infty $-Optimal Sensitivity Problem for Systems with Delays
• A general framework for linear periodic systems with applications to H/sup infinity / sampled-data control
• A function space approach to sampled data control systems and tracking problems

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