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- W93498889 abstract "An overview is presented of control design methods for linear time-delay systems, which are grounded in numerical linear algebra techniques such as large-scale eigenvalue computations, solving Lyapunov equations and eigenvalue optimization. The methods are particularly suitable for the design of controllers with a prescribed structure or order. The analysis problems concern the computation of stability determining characteristic roots and the computation of (mathcal{H}_2) and (mathcal{H}_{infty}) type cost functions. The corresponding synthesis problems are solved by a direct optimization of stability, robustness and performance measures as a function of the controller parameters." @default.
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- W93498889 date "2012-01-01" @default.
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- W93498889 title "Design of Fixed-Order Stabilizing and $mathcal{H}_2$ - $mathcal{H}_infty$ Optimal Controllers: An Eigenvalue Optimization Approach" @default.
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- W93498889 doi "https://doi.org/10.1007/978-3-642-25221-1_15" @default.
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