Eulerian numbers with fractional order parameters. (Summary).
P.L. Butzer, M. Hauss (1992)
Aequationes mathematicae
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P.L. Butzer, M. Hauss (1992)
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P.L. Butzer, M. Hauss (1993)
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A. SKLAR (1969)
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PHIL DIAMOND (1971)
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Marek Cezary Zdun (1985)
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Jianbing Hu, Hua Wei, Lingdong Zhao (2015)
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In this paper, we propose a new approach of designing a controller and an update rule of unknown parameters for synchronizing fractional-order system with multiple delays and prove the correctness of the approach according to the fractional Lyapunov stable theorem. Based on the proposed approach, synchronizing fractional delayed chaotic system with and without unknown parameters is realized. Numerical simulations are carried out to confirm the effectiveness of the approach.
Tadeusz Kaczorek (2013)
International Journal of Applied Mathematics and Computer Science
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Fractional positive asymptotically stable continuous-time linear systems are approximated by fractional positive asymptotically stable discrete-time systems using a linear Padé-type approximation. It is shown that the approximation preserves the positivity and asymptotic stability of the systems. An optional system approximation is also discussed.
Yakar, Coşkun (2010)
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Li, Ming, Lim, S.C., Chen, Shengyong (2011)
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B. Martić (1964)
Matematički Vesnik
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