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93E15 Stochastic stability (21 articles)

• Florchinger, Patrick: Stabilization of partially linear composite stochastic systems via stochastic Luenberger observers. (English). Kybernetika, vol. 58 (2022), issue 4, pp. 626-636
• Qian, Yufeng: Finite-time topological identification of complex network with time delay and stochastic disturbance. (English). Kybernetika, vol. 57 (2021), issue 3, pp. 534-545
• Oumoun, Mohamed; Maniar, Lahcen; Atlas, Abdelghafour: Continuous feedback stabilization for a class of affine stochastic nonlinear systems. (English). Kybernetika, vol. 56 (2020), issue 3, pp. 500-515
• Florchinger, Patrick: Stabilization of nonlinear stochastic systems without unforced dynamics via time-varying feedback. (English). Kybernetika, vol. 54 (2018), issue 2, pp. 321-335
• Kadiev, Ramazan; Simonov, Pyotr: Initial data stability and admissibility of spaces for Itô linear difference equations. (English). Mathematica Bohemica, vol. 142 (2017), issue 2, pp. 185-196
• Florchinger, Patrick: Stabilization of nonlinear stochastic systems without unforced dynamics via time-varying feedback. (English). Kybernetika, vol. 52 (2016), issue 6, pp. 988-1002
• Lan, Jianglin; Sun, Weijie; Peng, Yunjian: Constrained robust adaptive stabilization for a class of lower triangular systems with unknown control direction. (English). Kybernetika, vol. 50 (2014), issue 3, pp. 450-469
• Chen, Huabin; Hu, Peng: Stability analysis for neutral stochastic systems with mixed delays. (English). Kybernetika, vol. 49 (2013), issue 5, pp. 780-791
• Stoica, Diana; Megan, Mihail: On nonuniform dichotomy for stochastic skew-evolution semiflows in Hilbert spaces. (English). Czechoslovak Mathematical Journal, vol. 62 (2012), issue 4, pp. 879-887
• Marek, Ivo: A sufficient condition for non-oscillatory behavior of some input/output models. (English). In: Brandts, J., Chleboun, J., Korotov, S., Segeth, K., Šístek, J. and Vejchodský, T. (eds.): Applications of Mathematics 2012, In honor of the 60th birthday of Michal Křížek. Proceedings. Prague, May 2-5, 2012. Institute of Mathematics AS CR, Prague, 2012. pp. 197-202
• Zhang, Lan; Zhang, Chengjian; Zhao, Dongming: Control of a class of chaotic systems by a stochastic delay method. (English). Kybernetika, vol. 46 (2010), issue 1, pp. 38-49
• Lu, Suojun; Chen, Liang: A general synchronization method of chaotic communication systems via Kalman filtering. (English). Kybernetika, vol. 44 (2008), issue 1, pp. 43-52
• Maslowski, Bohdan; Seidler, Jan; Vrkoč, Ivo: An averaging principle for stochastic evolution equations. II. (English). Mathematica Bohemica, vol. 116 (1991), issue 2, pp. 191-224
• Maslowski, B.: Stability and averaging properties of stochastic evolution equations. (English). In: Kurzweil, Jaroslav (ed.): Equadiff 7. Proceedings of the 7th Czechoslovak Conference on Differential Equations and Their Applications held in Prague, 1989. BSB B.G. Teubner Verlagsgesellschaft, Leipzig, 1990. pp. 100-102
• Maslowski, Bohdan: Stability of invariant measure of a stochastic differential equation describing molecular rotation. (English). Aplikace matematiky, vol. 32 (1987), issue 5, pp. 346-354
• Kárný, Miroslav: Identification with interruptions as an anti-bursting device. (English). Kybernetika, vol. 18 (1982), issue 4, pp. 320-329
• Kučera, Vladimír: Discrete stochastic regulation and tracking. (English). Kybernetika, vol. 16 (1980), issue 3, pp. (263)-272
• Zabczyk, Jerzy: A note on the exponential stability of a matrix Riccati equation of stochastic control. (English). Kybernetika, vol. 11 (1975), issue 3, pp. (218)-222
• Kučera, Vladimír: The discrete Riccati equation of optimal control. (English). Kybernetika, vol. 8 (1972), issue 5, pp. (430)-447
• Peterka, Václav: On steady state minimum variance control strategy. (English). Kybernetika, vol. 8 (1972), issue 3, pp. (219)-232
• Vostrý, Zdeněk: Zero points of impulse characteristic. (English). Kybernetika, vol. 8 (1972), issue 1, pp. (12)-18