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93D10 Popov-type stability of feedback systems (9 articles)

• Reitmann, Volker: Realization theory methods for the stability investigation of nonlinear infinite-dimensional input-output systems. (English). Mathematica Bohemica, vol. 136 (2011), issue 2, pp. 185-194
• Răsvan, Vladimir: Stability and sliding modes for a class of nonlinear time delay systems. (English). Mathematica Bohemica, vol. 136 (2011), issue 2, pp. 155-164
• Voicu, Mihail; Pastravanu, Octavian: Time-domain and parametric $L^2$-properties corresponding to Popov inequality. (English). Kybernetika, vol. 38 (2002), issue 5, pp. [617]-629
• Ivanescu, Dan; Niculescu, Silviu-Iulian; Dion, Jean-Michel; Dugard, Luc: Control of distributed delay systems with uncertainties: a generalized Popov theory approach. (English). Kybernetika, vol. 37 (2001), issue 3, pp. 325-343
• Niculescu, S. I.; Ionescu, V.; Ivănescu, D.; Dugard, L.; Dion, J.-M.: On generalized Popov theory for delay systems. (English). Kybernetika, vol. 36 (2000), issue 1, pp. [2]-20
• Hammami, Mohamed Ali: On the state observation and stability for uncertain nonlinear systems. (English). Kybernetika, vol. 36 (2000), issue 5, pp. [531]-538
• Zeheb, Ezra: Robust stability of non linear time varying systems. (English). Kybernetika, vol. 35 (1999), issue 4, pp. [415]-428
• Kučera, Vladimír: Closed-loop stability of discrete linear single-variable systems. (English). Kybernetika, vol. 10 (1974), issue 2, pp. (146)-171
• Corduneanu, C.: Some differential equations with delay. (English). In: Ráb, Miloš and Vosmanský, Jaromír (eds.): Proceedings of Equadiff III. 3rd Czechoslovak Conference on Differential Equations and Their Applications. Brno, Czechoslovakia, August 28 - September 1, 1972. Univ. J. E. Purkyně - Přírodovědecká fakulta, Brno, 1973. pp. 105-114