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Original Article

Model references frequency-domain design based fractional order PD controller for quadrotor control: attitude, altitude, and position studies

ORCID Icon, ORCID Icon, ORCID Icon, ORCID Icon, ORCID Icon & ORCID Icon
Pages 256-266 | Received 09 Sep 2022, Accepted 08 Apr 2023, Published online: 22 Apr 2023

Figures & data

Figure 1. Quadrotor axis system.

Figure 1. Quadrotor axis system.

Table 1. Model parameters.

Figure 2. Structure of the fractional-order PIλDμ controller.

Figure 2. Structure of the fractional-order PIλDμ controller.

Figure 3. Four-rotor control scheme.

Figure 3. Four-rotor control scheme.

Figure 4. Setpoint tracking responses of angles [φ θ ψ] using FOPD.

Figure 4. Setpoint tracking responses of angles [φ θ ψ] using FOPD.

Figure 5. Comparison of FOPD and conventional PD responses for angles set-point tracking and disturbance rejection.

Figure 5. Comparison of FOPD and conventional PD responses for angles set-point tracking and disturbance rejection.

Figure 6. General representation of closed-loop position control.

Figure 6. General representation of closed-loop position control.

Figure 7. Setpoint responses of positions X and Y using Fractional-order PDµ.

Figure 7. Setpoint responses of positions X and Y using Fractional-order PDµ.

Figure 8. Comparison between FOPD and conventional PD for the control of positions X and Y of quadrotor for set-point tracking and disturbance rejection responses.

Figure 8. Comparison between FOPD and conventional PD for the control of positions X and Y of quadrotor for set-point tracking and disturbance rejection responses.

Figure 9. Altitude set-point responses of the fractional PDμ controller and reference model.

Figure 9. Altitude set-point responses of the fractional PDμ controller and reference model.

Figure 10. Altitude set-point responses using conventional PD controller.

Figure 10. Altitude set-point responses using conventional PD controller.