Alagoz, Baris Baykant2024-08-042024-08-0420180142-33121477-0369https://doi.org/10.1177/0142331216685391https://hdl.handle.net/11616/98203Fractional calculus increases their applications in system design and analysis problems because of providing more realistic modeling of real systems. Owing to computational complexity of fractional calculus, the computer-aided design and analysis methods are required for engineering applications of fractional order systems. This study presents a numerical method for parametric robust stabilization of fractional order systems by employing single-parameter perturbation. This method implements a fractional order perturbation strategy on the basis of brute-force search technique for system stabilization problems. In order to meet a predefined minimum argument root design specification, the proposed algorithm searches for a desired placement of the minimum argument characteristic root within the first Riemann sheet by performing iterative perturbations of the fractional order. This approach can provide a straightforward numerical solution for robust stabilization problems of fractional order systems by employing an order perturbation scheme. Moreover, a possible utilization of a fractional order derivative operator as a system stabilizer is theoretically discussed. Illustrative examples show the utilization of the proposed stabilization algorithms for computer-aided fractional order system design applications.eninfo:eu-repo/semantics/closedAccessSystemslinear system theoryrobust controlstabilitypole placementcontrol system designArticle4051447145610.1177/01423312166853912-s2.0-85044145319Q2WOS:000429970400006Q3