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This book address the tests for stability - Routh-Hurwitz criterion, Lyapunov's criterion, and Kharitonov's criterion - for Finite Dimensional Linear Time-Invariant (FDLTI) systems from a purely computational perspective to provide algorithms that run at least an order faster than the traditional methods. It also investigates simpler proofs of each of these criteria. Stabilizing controller is designed and was proven to be a NP-hard problem, using a recent approach called randomized algorithms.

Produktbeschreibung
This book address the tests for stability - Routh-Hurwitz criterion, Lyapunov's criterion, and Kharitonov's criterion - for Finite Dimensional Linear Time-Invariant (FDLTI) systems from a purely computational perspective to provide algorithms that run at least an order faster than the traditional methods. It also investigates simpler proofs of each of these criteria. Stabilizing controller is designed and was proven to be a NP-hard problem, using a recent approach called randomized algorithms.
Autorenporträt
Dr. P. Kavitha has obtained her Bachelor¿s in Electronics and Instrumentation Engineering, and Master¿s in Power Electronics and Drives from the Anna University. Subsequently she obtained Ph.D in Control systems from National Institute of Technology, Tiruchirappalli. She is currently working as an Associate Professor at VIT University,India