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7: Aircraft control surfaces representation, plus the propeller

7: Aircraft control surfaces representation, plus the propeller

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Nowadays, we often hear about autonomous Unmanned Aerial Vehicles because of their growing diffusion and ability to adapt to multiple application contexts. When speaking of UAVs, we refer to a category of small/medium-sized aerial vehicles that can fly autonomously. A category of great interest is that of fixed-wing UAVs, due to its inherent energy...

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... The 6 degrees-of-freedom fixed-wing UAV and wind dynamics have been implemented in a Matlab software-in-theloop UAV platform developed at TU Delft, which replicates the open-source ArduPilot autopilot code (cf. [49] for implementation details and for all the details about the UAV model, which is a based on a Hobby-King Bixler UAV). We take the following environmental conditions: constant wind amplitude is W = 4 m/s with wind angle ψ W = 230 • ; and a Dryden turbulence [9,Sect. ...
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... The numerical values of the gains used in each of the five loops for ArduPilot are in Table I. These gains are in line with those presented in [44], which are the result of gains tuned on Bixler UAV, using the AutoTune procedure of ArduPilot [45]. ...
... To make the tests realistic, the ArduPilot functionalities have been emulated in Matlab according to the ArduPilot documentation and code, which allows to perform software-in-the-loop tests. More details on this software-in-the-loop platform, developed and maintained by some of the authors, are in [43], [44]. The simulation environment comprises sensor measurement noises and control deflection limits (aileron: ±30 degrees, elevator: ±15 degrees, rudder: ±25 degrees). ...
... More complete discussions of UAV dynamics can be found in [27,Chap. 3] and a complete list of parameters is in [44]. Figure 6 illustrates the axes of motion of the UAV. ...
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... where V out is the air velocity at the exit of the propeller and P 0 the atmospheric pressure. In [41], [42], it is shown that V out can be approximated as R(k mot δ t +q mot ), where R is the radius of the propeller, and the other term is its angular velocity, approximated as a linear function of the throttle δ t (in %). ...
... where b wing is the wingspan, and C Y , C l and C n are nondimensional coefficients depending on side-slip angle β , roll rate p, yaw rate r, aileron deflection δ a and rudder deflection δ r . Estimates of C Y , C l , C n , C L , C D , and C m can obtained for a fixed-wing UAV by means of USAF DATCOM [42], [43] or similar software, after inputting all the geometric characteristics of the UAV. The UAV model described in this section is in line with the literature (cf. ...
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... This design characteristics have high inertial and loading forces which help the UAV more efficient in flight, (Johnson Okoduwa Imumbhon, (2021) [2]. In recent years, researchers are quite enthusiastic in designing and developing new aged UAV's such as a cyclo-copter with horizontal rotary wing design which is a modified model which takes the reference of Voith Schneider also called cycloidal drive propulsion system, the horizontal propulsion of cyclo-copter comes under the vertical take-off and landing aircraft models [VTOL], the research is been conducted by (Brian Davis et.al,(2021) [3].The fixed wing type UAV's are robust in structure and can carry payloads in long and medium scale missions, these are generally used for domestic and military purposes and are efficient when compared to other designs (Stefano Fari, (2017) [6]. The conventional drone models with a propeller fan, which runs on lithium batteries are highly used for surveillance purpose. ...
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... for appropriate constants a φ1 , a φ2 , where δ a is the aileron command andd φ andd χ are disturbances coming from crosseffects of neglected dynamics. Let us focus only on the lateral dynamics, most relevant to path following; details on the longitudinal UAV control loop can be found in [30]. ...
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The actual performance of model-based path-following methods for Unmanned Aerial Vehicles (UAVs) show considerable dependence on the wind knowledge and on the fidelity of the dynamic model used for design. This work analyzes and demonstrates the performance of an adaptive Vector Field (VF) control law which can compensate for the lack of knowledge of the wind vector and for the presence of unmodelled course angle dynamics. Extensive simulation experiments, calibrated on a commercial fixed-wing UAV and proven to be realistic, show that the new VF method can better cope with uncertainties than its standard version. In fact, while the standard VF approach works perfectly for ideal first-order course angle dynamics (and perfect knowledge of the wind vector), its performance degrades in the presence of unknown wind or unmodelled course angle dynamics. On the other hand, the estimation mechanism of the proposed adaptive VF effectively compensates for wind uncertainty and unmodelled dynamics, sensibly reducing the path-following error as compared to the standard VF.