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Found 321 Documents (Results 1–100)

Vector Lyapunov functions, complete sets of guiding functions, and the existence of Poisson bounded solutions. (English. Russian original) Zbl 1481.34045

Russ. Math. 65, No. 2, 15-21 (2021); translation from Izv. Vyssh. Uchebn. Zaved., Mat. 2021, No. 2, 19-26 (2021).
MSC:  34C11
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Iterative learning control design for switched systems. (English. Russian original) Zbl 1454.93070

Autom. Remote Control 81, No. 8, 1461-1474 (2020); translation from Avtom. Telemekh. 2020, No. 8, 119-135 (2020).
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Lyapunov vector functions, Krasnosel’skii canonical domains, and existence of Poisson bounded solutions. (English. Russian original) Zbl 1459.34089

Differ. Equ. 56, No. 10, 1270-1275 (2020); translation from Differ. Uravn. 56, No. 10, 1304-1309 (2020).
MSC:  34C11 37C60
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Vector barrier certificates and comparison systems. (English) Zbl 1460.93012

Havelund, Klaus (ed.) et al., Formal methods. 22nd international symposium, FM 2018, held as part of the federated logic conference, FloC 2018, Oxford, UK, July 15–17, 2018. Proceedings. Cham: Springer. Lect. Notes Comput. Sci. 10951, 418-437 (2018).
MSC:  93B03 68Q60 93D30
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Iterative learning control design for multiagent systems based on 2D models. (English. Russian original) Zbl 1398.93022

Autom. Remote Control 79, No. 6, 1040-1056 (2018); translation from Avtom. Telemekh. 2018, No. 6, 99-118 (2018).
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Brownian motion on foliated complex surfaces, Lyapunov exponents and applications. (English) Zbl 1456.37001

Asuke, Taro (ed.) et al., Geometry, dynamics, and foliations 2013. In honor of Steven Hurder and Takashi Tsuboi on the occasion of their 60th birthdays. Based on the conferences held in Tokyo, Japan, ‘Geometry and Foliations 2013’, September 9–14, 2013, ‘Geometry and Dynamics 2013’, September 15–16, 2013 and ‘B\(\Gamma\) School II’, September 17–19, 2013. Tokyo: Mathematical Society of Japan (MSJ). Adv. Stud. Pure Math. 72, 19-57 (2017).
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Application of the Lyapunov vector functions to the stability study of fixed points in the sets of discrete dynamic systems. (English. Russian original) Zbl 1387.93118

Autom. Remote Control 78, No. 10, 1757-1774 (2017); translation from Avtom. Telemekh. 2017, No. 10, 33-54 (2017).
MSC:  93D05 93D30
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Vector Lyapunov functions for stability and stabilization of differential repetitive processes. (English. Russian original) Zbl 1383.93061

J. Comput. Syst. Sci. Int. 55, No. 4, 503-514 (2016); translation from Izv. Ross. Akad. Nauk, Teor. Sist. Upravl. 2016, No. 4, 5-17 (2016).
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Variable structure control of a perturbed crane: parametric resonance case study. (English) Zbl 1321.93032

Yu, Xinghuo (ed.) et al., Recent advances in sliding modes: from control to intelligent mechatronics. Cham: Springer (ISBN 978-3-319-18289-6/hbk; 978-3-319-18290-2/ebook). Studies in Systems, Decision and Control 24, 317-347 (2015).
MSC:  93B12 93C73 93C95
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Using multicomponent Lyapunov functions to analyze the absolute parametric stability of singularly perturbed uncertain mechanical systems. (English. Russian original) Zbl 1294.70020

Int. Appl. Mech. 50, No. 2, 206-221 (2014); translation from Prikl. Mekh., Kiev 50, No. 2, 115-133 (2014).
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Stability and control of large-scale dynamical systems. A vector dissipative systems approach. (English) Zbl 1256.93003

Princeton Series in Applied Mathematics. Princeton, NJ: Princeton University Press (ISBN 978-0-691-15346-9/hbk; 978-1-400-84266-7/ebook). xv, 371 p. (2011).
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Lyapunov convexity without compactness. (Liapanouv convexity without compactness.) (English) Zbl 1346.46037

Subrahmanyam, P. V. (ed.) et al., Proceedings of the National symposium on mathematical methods and applications, NSMMA, Chennai, India, December 22, 2009. Invited talks. Chennai: Indian Institute of Technology Madras. 38-45 (2010).
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Analysis of coordinate and other transformations of models of dynamical systems by the reduction method. (English. Russian original) Zbl 1310.34048

Proc. Steklov Inst. Math. 268, Suppl. 1, S264-S282 (2010); translation from Tr. Inst. Mat. Mekh. (Ekaterinburg) 15, No. 3, 38-55 (2009).
MSC:  34C20 34D20
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Frequency estimates for the number of cycle slippings in a phase system with nonlinear vector function. (English. Russian original) Zbl 1172.93016

Vestn. St. Petersbg. Univ., Math. 42, No. 1, 28-36 (2009); translation from Vestn. St-Peterbg. Univ., Ser. I, Mat. Mekh. Astron. 2009, No. 1, 33-43 (2009).
MSC:  93C10 93D05
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