Analogue Realizations of Fractional-Order Controllers
By Igor Podlubny, Ivo Petrás, Blas M. Vinagre, P. O'Leary, Ľ. Dorčák. 2002
693 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/09d9cb7f8ddbcf3577597be80a9cd702960cd944
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In Computer Networks and Communications
- A. Charef
- Mouffak Benchohra
- Ivo Petrás
- Hsien-Keng Chen
- Xiaozhong Liao
- Zhe Gao
- Ju H. Park
- Sundarapandian Vaidyanathan
In Control and Systems Engineering
Citations in the corpus
- Modeling and Analog Realization of the Fundamental Linear Fractional Order Differential Equation (2006, methodology): “Figure 11 shows the impulse responses of this fractional order system obtained from its proposed rational function approximation and from the generalized impulse response function given in [ 14 ] as”
- On the Application of Measure of Noncompactness to the Existence of Solutions for Fractional Differential Equations (2009, background): “See Hilfer [22], Mainardi [26], Glockle and Nonnenmacher [20], Metzler et al. [27], Podlubny [33, 34 ], Gaul et al. [19] and references therein.”
- A note on the fractional-order Chua’s system (2008, neutral): “) for continuous and discrete fractional-order models in the form of IIR and FIR filters was done in [20,23].”
- Network Model of the CPE (2011, background): “The phenomena described by such equations are frequent for instance in biochemistry or biomedicine [6-8], in electrochemistry [9], [10], in modern control technique [11-15], in acoustic or optical signal processing [16], [17] and in many other practical domains.”
- An improved non-classical method for the solution of fractional differential equations (2010, methodology): “(27) and (30 )i s comparedtothegeneralcontinued-fractionexpansion(CFE) method [31, 19 ], which has been used in control theory.”