Identification of Fractional Systems Using an Output-Error Technique

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Variable-Order Fractional Operators for Adaptive Order and Parameter Estimation (2014, background): “Various identification techniques targeting fractional-order models, have recently emerged both in the time [1], [2], [9]–[11], [13] and in the frequency [5], [21] domain.”
Existence of mild solutions for fractional evolution equations with mixed monotone nonlocal conditions (2013, methodology): “For instance, fractional calculus concepts have been extensively used by Westerlund and Ekstam [1] in modeling of electrical capacitors, by Rossikhin and Shitikova [2] in simulating viscoelastic materials, by Poinot and Trigeassou [3] in the identification of physical systems, and by Tavazoei et al.”
Existence and approximate controllability of fractional evolution equations with nonlocal conditions via resolvent operators (2020, methodology): “For instance, fractional differential equations have been extensively used by Poinot and Trigeassou [35] in identification of physical systems, by Rossikhin and Shitikova [37] in simulating viscoelastic materials, by Tavazoei et al.”