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Absolute Stability Methods

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Standard Standard

Absolute Stability Methods. / Carrasco, Joaquin; Heath, William; Seiler, Peter.
Encyclopedia of Systems and Control Engineering. Elsevier, 2025.

Research output: Chapter in Book/Report/Conference proceeding › Entry for encyclopedia/dictionary › peer-review

HarvardHarvard

Carrasco, J, Heath, W & Seiler, P 2025, Absolute Stability Methods. in Encyclopedia of Systems and Control Engineering. Elsevier. https://doi.org/10.1016/B978-0-443-14081-5.00065-9

APA

Carrasco, J., Heath, W., & Seiler, P. (2025). Absolute Stability Methods. In Encyclopedia of Systems and Control Engineering Elsevier. Advance online publication. https://doi.org/10.1016/B978-0-443-14081-5.00065-9

CBE

Carrasco J, Heath W, Seiler P. 2025. Absolute Stability Methods. In Encyclopedia of Systems and Control Engineering. Elsevier. https://doi.org/10.1016/B978-0-443-14081-5.00065-9

MLA

Carrasco, Joaquin, William Heath and Peter Seiler "Absolute Stability Methods". Encyclopedia of Systems and Control Engineering. Elsevier. 2025. https://doi.org/10.1016/B978-0-443-14081-5.00065-9

VancouverVancouver

Carrasco J, Heath W, Seiler P. Absolute Stability Methods. In Encyclopedia of Systems and Control Engineering. Elsevier. 2025 Epub 2025 Mar 28. doi: 10.1016/B978-0-443-14081-5.00065-9

Author

Carrasco, Joaquin ; Heath, William ; Seiler, Peter. / Absolute Stability Methods. Encyclopedia of Systems and Control Engineering. Elsevier, 2025.

RIS

TY - CHAP

T1 - Absolute Stability Methods

AU - Carrasco, Joaquin

AU - Heath, William

AU - Seiler, Peter

PY - 2025/3/28

Y1 - 2025/3/28

N2 - Absolute stability concerns the feedback interconnection of two causal systems: one being linear time-invariant, and the other belonging to a specific class. Its study has been the source for many important results in systems theory from the Popov criterion and so-called KYP Lemma in the 1960s through to applications of Integral Quadratic Constraint theory in the present day.

AB - Absolute stability concerns the feedback interconnection of two causal systems: one being linear time-invariant, and the other belonging to a specific class. Its study has been the source for many important results in systems theory from the Popov criterion and so-called KYP Lemma in the 1960s through to applications of Integral Quadratic Constraint theory in the present day.

U2 - 10.1016/B978-0-443-14081-5.00065-9

DO - 10.1016/B978-0-443-14081-5.00065-9

M3 - Entry for encyclopedia/dictionary

SN - 9780443140815

BT - Encyclopedia of Systems and Control Engineering

PB - Elsevier

ER -