검색어 : 통합검색[Linear systems.]
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921
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Non Linear Dynamical Systems and Chaos Synchronization :
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Khan, Ayub;
Singh, Prempal;
University of Delhi, India;
University of Delhi, India;
(International journal of artificial life research,
v.1,
2010,
pp.43-57)
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922
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Converse stability theorems for positive linear time-varying systems
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Kawano, Yu;
;
(Automatica : the journal of IFAC, the International Federation of Automatic Control,
v.122,
2020,
pp.109193)
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923
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Stability of linear multivariable feedback systems
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Chi-Tsong Chen;
State University of New York, Department of Electronics Sciences, Stony Brook, NY, USA;
(Proceedings of the IEEE,
v.56,
1968,
pp.821-828)
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924
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Normal Modes for Non-Linear Vibratory Systems
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Shaw, S.W.;
Pierre, C.;
;
(Journal of sound and vibration,
v.164,
1993,
pp.85-124)
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925
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Uncertain feedback loops and robustness in general linear systems
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Tadmor, G.;
;
(Automatica : the journal of IFAC, the International Federation of Automatic Control,
v.27,
1991,
pp.1039-1042)
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926
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Non-linear minimum variance estimation for fault detection systems
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Alkaya, Alkan;
Grimble, Michael John;
Mersin University, Mersin Universitesi Elektrik Elektronik Muhendisligi Bolumu, Mersin, Turkey;
University of Strathclyde, Glasgow, UK;
(Transactions of the Institute of Measurement and Control,
v.37,
2015,
pp.805-812)
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927
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Exponential stabilization of non-linear stochastic systems
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Ugrinovskii, V.A.;
;
(Journal of applied mathematics and mechanics,
v.52,
1988,
pp.18-24)
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928
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Einstein's Equations and Associated Linear Systems
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McCulloch, L.;
Robinson, D. C.;
;
(General relativity and gravitation,
v.29,
1997,
pp.1445-1461)
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929
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Robust ℋ<sub>∞</sub> filtering for uncertain Markovian jump linear systems
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de Souza, Carlos E.;
Fragoso, Marcelo D.;
Department of Systems and Control, Laborató
rio Nacional de Computaç
ã
o Cientfica—
LNCC/MCT, Av. Getulio Vargas 333, 25651-070, Petró
polis, RJ, Brazil;
Department of Systems and Control, Laborató
rio Nacional de Computaç
ã
o Cientfica—
LNCC/MCT, Av. Getulio Vargas 333, 25651-070, Petró
polis, RJ, Brazil;
(International journal of robust and nonlinear control,
v.12,
2002,
pp.435-446)
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930
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The Stability of Saturated Linear Dynamical Systems Is Undecidable
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Blondel, Vincent D.;
Bournez, Olivier;
Koiran, Pascal;
Tsitsiklis, John N.;
Division of Applied Mathematics, CESAME, Université
catholique de Louvain, 4 avenue Georges Lemaitre, B-1348, Louvain-la-Neuve, Belgium;
LORIA and INRIA-Lorraine, Technopô
le de Nancy-Brabois, Campus Scientifique, 615 rue du Jardin Botanique, BP-101, F-54602, Villers-lè
s-Nancy, France;
LIP, ENS Lyon, 46 allé
e d'Italie, F-69364, Lyon Cedex 07, France;
LIDS, Massachusetts Institute of Technology, Cambridge, Massachusetts, 02139,;
(Journal of computer and system sciences,
v.62,
2001,
pp.442-462)