Approximation of a fractional order model by an integer order model: a new approach taking into account approximation error as an uncertainty (English)
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In:
Journal of vibration and control
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22
, 8
; 2069-2082
;
2016
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ISSN:
- Article (Journal) / Print
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Title:Approximation of a fractional order model by an integer order model: a new approach taking into account approximation error as an uncertainty
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Contributors:
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Published in:Journal of vibration and control ; 22, 8 ; 2069-2082
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Publisher:
- New search for: Sage Science Pr.
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Place of publication:Thousand Oaks, Calif.
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Publication date:2016
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ISSN:
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ZDBID:
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DOI:
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Type of media:Article (Journal)
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Type of material:Print
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Language:English
- New search for: 50.23 / 50.32
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Source:
Table of contents – Volume 22, Issue 8
The tables of contents are generated automatically and are based on the data records of the individual contributions available in the index of the TIB portal. The display of the Tables of Contents may therefore be incomplete.
- 1969
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Special Issue: Advances in Fractional Dynamics and ControlIonescu, Clara / Zhou, Yong / Machado, JA Tenreiro et al. | 2016
- 1972
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Iterative learning control based on a noninstantaneous impulsive fractional-order systemLiu, Shengda / Wang, JinRong / Wei, Wei et al. | 2016
- 1980
-
A fractional order controller for seismic mitigation of structures equipped with viscoelastic mass dampersMuresan, Cristina I / Dulf, Eva H / Prodan, Ovidiu et al. | 2016
- 1993
-
A fractional-order tempered-stable continuity model to capture surface water runoffZhang, Yong / Chen, Li / Reeves, Donald M / Sun, HongGuang et al. | 2016
- 2004
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Robust second-order PD type iterative learning control for a class of uncertain fractional order singular systemsLazarević, Mihailo P / Tzekis, Panagiotis et al. | 2016
- 2004
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Robust second-order PD[alpha] type iterative learning control for a class of uncertain fractional order singular systemsMihailo P Lazarevic et al. | 2016
- 2004
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Robust second-order PDFormula type iterative learning control for a class of uncertain fractional order singular systemsLazarevic, M. P et al. | 2016
- 2019
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Dynamic response of a viscoelastic plate impacted by an elastic rodRossikhin, Yu A / Shitikova, MV et al. | 2016
- 2032
-
Numerical schemes for initialized constant and variable fractional-order derivatives: matrix approach and its analog verificationSierociuk, Dominik / Malesza, Wiktor / Macias, Michal et al. | 2016
- 2045
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Fractional oscillator equation: analytical solution and algorithm for its approximate computationBlaszczyk, Tomasz / Ciesielski, Mariusz et al. | 2016
- 2053
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Efficient Legendre spectral tau algorithm for solving the two-sided space–time Caputo fractional advection–dispersion equationBhrawy, AH / Zaky, MA / Tenreiro Machado, JA et al. | 2016
- 2069
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Approximation of a fractional order model by an integer order model: a new approach taking into account approximation error as an uncertaintySabatier, Jocelyn / Farges, Christophe / Fadiga, Lamine et al. | 2016
- 2083
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Infinite horizon optimal repetitive control of fractional-order linear systemsLan, Yong-Hong / Liu, Xiao et al. | 2016
- 2092
-
Image encryption technique based on fractional chaotic time seriesWu, Guo-Cheng / Baleanu, Dumitru / Lin, Zhen-Xiang et al. | 2016
- 2100
-
Modeling vegetable fractals by means of fractional-order equationsLopes, António M / Machado, JA Tenreiro et al. | 2016
- 2109
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Fractional derivative formalism for non-destructive insulation diagnosis by polarization–depolarization current measurementsSibatov, RT / Uchaikin, VV / Ambrozevich, SA et al. | 2016
- 2120
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An efficient method to solve a fractional differential equation by using linear programming and its application to an optimal control problemRakhshan, Seyed Ali / Kamyad, Ali Vahidian / Effati, Sohrab et al. | 2016
- 2135
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Initial conditions-independent limit cycles of a fractional-order van der Pol oscillatorLiu, QX / Liu, JK / Chen, YM et al. | 2016
- 2147
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Erratum| 2016