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Generalised finite-frequency KYP lemma in delta domain and applications to fault detectionHONGJIU YANG; YUANQING XIA; JINHUI ZHANG et al.International journal of control. 2011, Vol 84, Num 1-3, pp 511-525, issn 0020-7179, 15 p.Article

Stability Analysis for High Frequency Networked Control SystemsHONGJIU YANG; YUANQING XIA; PENG SHI et al.IEEE transactions on automatic control. 2012, Vol 57, Num 10, pp 2694-2700, issn 0018-9286, 7 p.Article

Passification of non-square linear systems and feedback Yakubovich-Kalman-Popov lemma. CommentaryFRADKOV, Alexander; RASVAN, V; STEFAN, R et al.European journal of control. 2003, Vol 9, Num 6, pp 577-588, issn 0947-3580, 12 p.Article

KYPD : A solver for semidefinite programs derived from the Kalman-Yakubovich-Popov lemmaWALLIN, Ragnar; HANSSON, Anders.IEEE International Symposium on computer aided control systems design. 2004, pp 1-6, isbn 0-7803-8636-1, 1Vol, 6 p.Conference Paper

Generalized KYP Lemma With Real DataPIPELEERS, Goele; VANDENBERGHE, Lieven.IEEE transactions on automatic control. 2011, Vol 56, Num 12, pp 2942-2946, issn 0018-9286, 5 p.Article

A cutting plane method for solving KYP-SDPSWALLIN, Ragnar; KAO, Chung-Yao; HANSSON, Anders et al.Automatica (Oxford). 2008, Vol 44, Num 2, pp 418-429, issn 0005-1098, 12 p.Article

A GRAPHIC ANALYSIS TECHNIQUE FOR A SATURATING NONLINEARITYROTHSTEIN MB.1973; INSTRUMENT. TECHNOL.; U.S.A.; DA. 1973; VOL. 20; NO 5; PP. 49-51; BIBL. 4 REF.Serial Issue

Linear matrix inequality tests for frequency domain inequalities with affine multipliersGRAHAM, Matthew R; DE OLIVEIRA, Mauricio C.Automatica (Oxford). 2010, Vol 46, Num 5, pp 897-901, issn 0005-1098, 5 p.Article

A Decomposition Algorithm for KYP-SDPsFALKEBORN, Rikard; HANSSON, Anders.European journal of control. 2012, Vol 18, Num 3, pp 249-256, issn 0947-3580, 8 p.Article

The probability structure and BRS invariance of non-compact HamiltoniansSALLER, H.Nuovo cimento. A. 1993, Vol 106, Num 4, pp 469-479, issn 0369-3546Article

On the Equivalent Relationship Between Generalized Performance, Robust Stability, and Quadratic StabilityWEI, Chia-Po; LEE, Li.IEEE transactions on automatic control. 2010, Vol 55, Num 12, pp 2811-2816, issn 0018-9286, 6 p.Article

A Lyapunov Variable-Free KYP Lemma for SISO Continuous SystemsHUNG GIA HOANG; HOANG DUONG TUAN; APKARIAN, Pierre et al.IEEE transactions on automatic control. 2008, Vol 53, Num 11, pp 2669-2673, issn 0018-9286, 5 p.Article

EXISTENCE DE SYSTEMES ABSOLUMENT STABLES POUR LESQUELS LE CRITERE DE V.M. POPOV N'EST PAS VERIFIEPYATNITSKIJ ES.1973; AVTOMAT. I TELEMEKH.; S.S.S.R.; DA. 1973; NO 1; PP. 30-37; ABS. ANGL.; BIBL. 12 REF.Serial Issue

CONSTRUCTION OF STABILITY MULTIPLIERS FOR NON-LINEAR FEEDBACK SYSTEMS. = CONSTRUCTION DE MULTIPLICATEURS STABILISANTS POUR DES ASSERVISSEMENTS NON-LINEAIRESSUNDARESHAN MK; THATHACHAR MAL.1974; INTERNATION. J. SYST. SCI.; G.B.; DA. 1974; VOL. 5; NO 3; PP. 277-285; BIBL. 11 REF.Article

Characterizing families of positive real matrices by matrix substitutions on scalar rational functionsFEMANDEZ-ANAYA, G; MARTINEZ-GARCIA, J. C; KUCERA, V et al.Systems & control letters. 2006, Vol 55, Num 11, pp 871-878, issn 0167-6911, 8 p.Article

Kalman―Yakubovich―Popov Lemma for matrix frequency domain inequalityGUSEV, Sergei V.Systems & control letters. 2009, Vol 58, Num 7, pp 469-473, issn 0167-6911, 5 p.Article

Lagrange stabilisation for uncertain phase-controlled systemsQING GAO.International journal of control. 2009, Vol 82, Num 5, pp 970-979, issn 0020-7179, 10 p.Article

Lyapunov functions for the multivariable Popov criterion with indefinite multipliersHEATH, W. P; GUANG LI.Automatica (Oxford). 2009, Vol 45, Num 12, pp 2977-2981, issn 0005-1098, 5 p.Article

Finite temperature field theory of Bose-Einstein condensatesHUTCHINSON, D. A. W; MORGAN, S. A.Laser physics. 2002, Vol 12, Num 1, pp 84-92, issn 1054-660XArticle

APPLICATION OF THE POPOV CRITERION TO PH-NEUTRALIZATION CONTROL.RANG ER.1975; IN: ADV. INSTRUM. IND. ORIENTED CONF. EXHIB. 30. PROC.; MILWAUKEE, WIS.; 1975; PITTSBURGH, PA.; INSTRUM. SOC. AM.; DA. 1975; PP. 764.1-764.4Conference Paper

NEW CRITERIA FOR BOUNDED-INPUT-BOUNDED-OUTPUT AND ASYMPIOTIC STABILITY OF NONLINEAR SYSTEMSHADDAD EK.1971; IN: PROC. INT. FED. AUTOM. CONTROL 5TH WORLD CONGR.; PARIS; 1972; DUESSELDORF; IFAC; DA. 1971; VOL. 4; PP. 1-8; BIBL. 4 REF.Conference Proceedings

A Structure Exploiting Preprocessor for Semidefinite Programs Derived From the Kalman-Yakubovich-Popov LemmaWALLIN, Ragnar; HANSSON, Anders; JOHANSSON, Janne Harju et al.IEEE transactions on automatic control. 2009, Vol 54, Num 4, pp 697-704, issn 0018-9286, 8 p.Article

Robust absolutely stable Lurie systemsGRUJIC, L. T; PETKOVSKI, D. B.International Journal of Control. 1987, Vol 46, Num 1, pp 357-368, issn 0020-7179Article

On a geometrical interpretation of the Faddeev-Popov determinant for pure quantum gravityCATENACCI, R; MARTELLINI, M.Physics letters. Section B. 1984, Vol 138, Num 4, pp 263-264, issn 0370-2693Article

Simultaneous fault detection and control for uncertain linear discrete-time systemsWANG, H; YANG, G.-H.IET control theory & applications (Print). 2009, Vol 3, Num 5, pp 583-594, issn 1751-8644, 12 p.Article

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