2016
DOI: 10.17485/ijst/2016/v9i27/96613
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State Space System Modeling of a Quad Copter UAV

Abstract: In this paper, a linear mathematical model for a quad copter unmanned aerial vehicle (UAV) is derived. The three degrees of freedom (3DOF) and six degrees of freedom (6DOF) quad copter state-space models are developed starting from basic Newtonian equations. These state space models are very important to control the quad copter system which is inherently dynamically unstable.

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Cited by 16 publications
(5 citation statements)
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“…State space model representation is used to make the model useful. The state space model, on the other hand, is expressed in matrix form as a combination of first-order differential equations and input, output and state variables (Tahir et al , 2019). Quadrotor model consists of nonlinear equations.…”
Section: Autopilot System and Control Algorithmmentioning
confidence: 99%
“…State space model representation is used to make the model useful. The state space model, on the other hand, is expressed in matrix form as a combination of first-order differential equations and input, output and state variables (Tahir et al , 2019). Quadrotor model consists of nonlinear equations.…”
Section: Autopilot System and Control Algorithmmentioning
confidence: 99%
“…3. Kecepatan putar dari empat rotor yang berputar diubah secara bersamaan untuk mencapai gerakan vertikal [20].…”
Section: Gbr 3 Masukan Kendali Quadrotorunclassified
“…Representasi ruang keadaan (state space) adalah model matematis dari suatu sistem fisik sebagai himpunan variabel masukan, keluaran, dan keadaan yang terkait dengan persamaan diferensial orde pertama [20]. Ruang keadaan adalah ruang yang memiliki variabel keadaan sebagai sumbunya.…”
Section: Representasi Ruang Keadaanunclassified
“…Despite a general principle that is relatively simple to understand, the design of such a system is rather complex and requires special attention. Indeed, UAVs, and more particularly rotary-wing UAVs such as quad-rotors, are under-actuated systems and sensitive to aerodynamic disturbances, whose dynamics are highly nonlinear [11,12]. Moreover, this presents significant coupling between the system's state variables and its control inputs.…”
mentioning
confidence: 99%