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The mathematical model of UAV vertical take-off and landing

机译:无人机垂直起降数学模型

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Purpose - This paper aims to present a mathematical model of the dynamics of the unmanned aerial vehicle (UAV) vertical take-off and landing (VTOL). It will be used to develop control laws to a multirotor that is inherently unstable. Also, the model will be used to design algorithms to estimate the attitude of an object.Design/methodology/approach - The physical model of UAV assumes that it is a rigid body with six degrees of freedom acted by forces generated by the propellers, motors, aerodynamic forces, gravity and disturbance forces. The mathematical model was described by differential equations. However, drive system (propeller, BLDC motor and BLDC motor controller) was described by six transfer functions. These transfer functions were demarcated with Matlab/Simulink identification toolbox from data received from a specially designed laboratory stand. Moments of inertia of the platform have been analytically determined and compared with empirical results from the pendulum. The mathematical model was implemented in Matlab/Simulink.Findings - The paper confirms the need of designing mathematical models. Moreover, mathematical models show that some parts of the object are better to be replaced by experimental results than by equations, which is proved by the data. The paper also shows advantages of using Matlab/Simulink. What is more the simulation of the model proves that multirotor is an unstable object.Research limitations/implications - The test results show that drive units are strongly dependent on ambient conditions. An additional problem is the different response of the drive set to increasing and decreasing the control signal amplitude. Next tests will be done at different temperatures and air densities of the environment, also it is need to explore drag forces.Practical implications - The mathematical model is a simplification of the physical model expressed by means of equations. The results of simulation like accelerations and angular rate are noise-free. However, available sensors always have their errors and noise. To design control loops and attitude estimation algorithms, there is a need for identification of sensors' errors and noise. These parameters have to be measured.Originality/value - The paper describes a solution of correct identification of drive unit, which is a main component of the UAV.
机译:目的-本文旨在提出一种数学模型,用于无人机(UAV)垂直起降(VTOL)的动力学。它将用于发展对固有不稳定的多转子的控制规律。此外,该模型将用于设计算法来估计物体的姿态。设计/方法/方法-无人机的物理模型假定其是具有六个自由度的刚体,由螺旋桨,电动机产生的力作用,空气动力,重力和干扰力。数学模型由微分方程描述。但是,通过六个传递函数描述了驱动系统(螺旋桨,BLDC电动机和BLDC电动机控制器)。这些传递函数由Matlab / Simulink识别工具箱根据从专门设计的实验室支架接收的数据进行划分。通过分析确定了平台的惯性矩,并将其与钟摆的经验结果进行了比较。在Matlab / Simulink中实现了数学模型。发现-本文确认了设计数学模型的必要性。此外,数学模型表明,对象的某些部分最好用实验结果代替方程式代替,数据证明了这一点。本文还展示了使用Matlab / Simulink的优势。此外,该模型的仿真证明了多旋翼是一个不稳定的物体。研究局限/含意-测试结果表明,驱动单元在很大程度上取决于环境条件。另一个问题是驱动装置对增加和减小控制信号幅度的不同响应。接下来的测试将在不同的温度和环境空气密度下进行,也需要探索阻力。实际意义-数学模型是通过方程式表示的物理模型的简化。加速度和角速度等仿真结果无噪声。但是,可用的传感器始终会出现错误和噪音。为了设计控制回路和姿态估计算法,需要识别传感器的误差和噪声。这些参数必须进行测量。原始性/值-本文描述了正确识别驱动单元的解决方案,该单元是无人机的主要组成部分。

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