This book studies the stability analysis of continuous time delay-difference equations and their application in the predictor feedback control of input-delayed systems. Stability analysis for delay-difference equations is a central topic and is typically addressed through two methods: frequency-domain methods, which provide nonconservative conditions but are challenging for control synthesis; time-domain LKF methods, which are tractable but often conservative. This book analyzes the stability from both perspectives, deriving stability conditions via LMIs, characteristic equations, and spectral radius by using the KYP lemma, Jensen inequality, and the delay decomposition technique. It systematically investigates stability under various delay types (point, distributed, mixed delays) and Markovian switching and then applies the results to predictor feedback control. It is a useful resource for researchers, engineers, and graduate students in control, applied mathematics, and engineering.
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This book studies the stability analysis of continuous time delay-difference equations and their application in the predictor feedback control of input-delayed systems. Stability analysis for delay-difference equations is a central topic and is typically addressed through two methods: frequency-domain methods, which provide nonconservative conditions but are challenging for control synthesis; time-domain LKF methods, which are tractable but often conservative. This book analyzes the stability from both perspectives, deriving stability conditions via LMIs, characteristic equations, and spectral radius by using the KYP lemma, Jensen inequality, and the delay decomposition technique. It systematically investigates stability under various delay types (point, distributed, mixed delays) and Markovian switching and then applies the results to predictor feedback control. It is a useful resource for researchers, engineers, and graduate students in control, applied mathematics, and engineering.
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Hardcover. Zustand: new. Hardcover. This book studies the stability analysis of continuous time delay-difference equations and their application in the predictor feedback control of input-delayed systems. Stability analysis for delay-difference equations is a central topic and is typically addressed through two methods: frequency-domain methods, which provide nonconservative conditions but are challenging for control synthesis; time-domain LKF methods, which are tractable but often conservative. This book analyzes the stability from both perspectives, deriving stability conditions via LMIs, characteristic equations, and spectral radius by using the KYP lemma, Jensen inequality, and the delay decomposition technique. It systematically investigates stability under various delay types (point, distributed, mixed delays) and Markovian switching and then applies the results to predictor feedback control. It is a useful resource for researchers, engineers, and graduate students in control, applied mathematics, and engineering. This book analyzes the stability from both perspectives, deriving stability conditions via LMIs, characteristic equations, and spectral radius by using the KYP lemma, Jensen inequality, and the delay decomposition technique. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. Bestandsnummer des Verkäufers 9783032190451
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Buch. Zustand: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -This book studies the stability analysis of continuous time delay-difference equations and their application in the predictor feedback control of input-delayed systems. Stability analysis for delay-difference equations is a central topic and is typically addressed through two methods: frequency-domain methods, which provide nonconservative conditions but are challenging for control synthesis; time-domain LKF methods, which are tractable but often conservative. This book analyzes the stability from both perspectives, deriving stability conditions via LMIs, characteristic equations, and spectral radius by using the KYP lemma, Jensen inequality, and the delay decomposition technique. It systematically investigates stability under various delay types (point, distributed, mixed delays) and Markovian switching and then applies the results to predictor feedback control. It is a useful resource for researchers, engineers, and graduate students in control, applied mathematics, and engineering. 237 pp. Englisch. Bestandsnummer des Verkäufers 9783032190451
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Buch. Zustand: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - This book studies the stability analysis of continuous time delay-difference equations and their application in the predictor feedback control of input-delayed systems. Stability analysis for delay-difference equations is a central topic and is typically addressed through two methods: frequency-domain methods, which provide nonconservative conditions but are challenging for control synthesis; time-domain LKF methods, which are tractable but often conservative. This book analyzes the stability from both perspectives, deriving stability conditions via LMIs, characteristic equations, and spectral radius by using the KYP lemma, Jensen inequality, and the delay decomposition technique. It systematically investigates stability under various delay types (point, distributed, mixed delays) and Markovian switching and then applies the results to predictor feedback control. It is a useful resource for researchers, engineers, and graduate students in control, applied mathematics, and engineering. Bestandsnummer des Verkäufers 9783032190451
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Buch. Zustand: Neu. This item is printed on demand - Print on Demand Titel. Neuware -This book studies the stability analysis of continuous time delay-difference equations and their application in the predictor feedback control of input-delayed systems. Stability analysis for delay-difference equations is a central topic and is typically addressed through two methods: frequency-domain methods, which provide nonconservative conditions but are challenging for control synthesis; time-domain LKF methods, which are tractable but often conservative. This book analyzes the stability from both perspectives, deriving stability conditions via LMIs, characteristic equations, and spectral radius by using the KYP lemma, Jensen inequality, and the delay decomposition technique. It systematically investigates stability under various delay types (point, distributed, mixed delays) and Markovian switching and then applies the results to predictor feedback control. It is a useful resource for researchers, engineers, and graduate students in control, applied mathematics, and engineering.Springer Nature Customer Service Center GmbH, Europaplatz 3,69115 Heidelberg, Germany, Heidelberg 252 pp. Englisch. Bestandsnummer des Verkäufers 9783032190451
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Hardcover. Zustand: new. Hardcover. This book studies the stability analysis of continuous time delay-difference equations and their application in the predictor feedback control of input-delayed systems. Stability analysis for delay-difference equations is a central topic and is typically addressed through two methods: frequency-domain methods, which provide nonconservative conditions but are challenging for control synthesis; time-domain LKF methods, which are tractable but often conservative. This book analyzes the stability from both perspectives, deriving stability conditions via LMIs, characteristic equations, and spectral radius by using the KYP lemma, Jensen inequality, and the delay decomposition technique. It systematically investigates stability under various delay types (point, distributed, mixed delays) and Markovian switching and then applies the results to predictor feedback control. It is a useful resource for researchers, engineers, and graduate students in control, applied mathematics, and engineering. This book analyzes the stability from both perspectives, deriving stability conditions via LMIs, characteristic equations, and spectral radius by using the KYP lemma, Jensen inequality, and the delay decomposition technique. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability. Bestandsnummer des Verkäufers 9783032190451
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