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Analysis of nonlinear dynamics and chaos control in gear transmission system with stochastic perturbation

机译:具有随机扰动的齿轮传动系统非线性动力学和混沌控制分析

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Gear transmission system is commonly used in automobile, robotics, machinery, aerospace and other areas. Scholars have done a lot of research on the nonlinear dynamic of gear transmission system [1-4]. Kahranman [5-7] et al. studied the dynamic response of gear transmission system under different forms of excitation. Theodossiades [8, 9] et al. investigated dynamics of a gear-pair system involving backlash and time-dependent mesh stiffness under the action of external excitation caused by torsional moments and gear geometry errors, and investigated dynamics of gear-pair systems driven by motors and presenting speed-dependent moment resistance. Huang and Liu [10] treated a spur gear tooth as a variable cross-section Timoshenko beam to construct a dynamic model, being able to obtain transient response for spur gears of involute profiles and investigated the dynamic responses of a single tooth and a gear pair. Howard [11] et al. studied the influence of gear tooth surface friction on system dynamjcs under various conditions. Shyyaba and Kahranman [12] used a non-linear time-varying dynamic model to investigate sub-harmonic and chaotic motions exhibited by a typical multi-mesh gear train. Litak and Friswell [13] examined the effect of tooth shape imperfections and defects. Parey [14] and Eritenel [15] et al. analyzed the changes impact of time-varying mesh stiffness, friction coefficient, tooth bending, coincidence degree and modal damping parameters on the stability of the boundary. Bonori and Pellicano [16] presented a method for analysing nonlinear vibrations of spur gears in presence of manufacturing errors. However, they rarely consider the influence of system parameters perturbation on the system dynamics. In recent years, some scholars have started to study the gear system as a stochastic system [ 17-19].
机译:齿轮传动系统通常用于汽车,机器人,机械,航空航天等领域。学者们对齿轮传动系统的非线性动力学做了很多研究[1-4]。 Kahranman [5-7]等。研究了齿轮传动系统在不同形式的激励下的动态响应。 Theodossiades [8,9]等。研究了由力矩和齿轮几何形状误差引起的外部激励作用下的齿隙与齿隙和时变啮合刚度的齿轮对系统的动力学,并研究了由电动机驱动的齿轮对系统的动力学并表现出与速度有关的矩阻力。 Huang和Liu [10]将正齿轮作为可变截面的蒂莫申科梁来构建动力学模型,能够获得渐开线形正齿轮的瞬态响应,并研究了单齿和一对齿轮的动力学响应。 。霍华德[11]等。研究了在各种条件下齿轮齿表面摩擦对系统动力的影响。 Shyyaba和Kahranman [12]使用非线性时变动力学模型来研究典型的多啮合齿轮系所表现出的次谐波和混沌运动。 Litak和Friswell [13]研究了牙齿形状缺陷和缺损的影响。 Parey [14]和Eritenel [15]等。分析了时变网格刚度,摩擦系数,齿弯曲,重合度和模态阻尼参数对边界稳定性的影响。 Bonori和Pellicano [16]提出了一种在存在制造误差的情况下分析正齿轮非线性振动的方法。但是,他们很少考虑系统参数扰动对系统动力学的影响。近年来,一些学者开始研究作为随机系统的齿轮系统[17-19]。

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