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Theoretical and experimental study on synchronization of the two homodromy exciters in a non-resonant vibrating system

机译:非共振振动系统中两个同态激振器同步的理论和实验研究

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In this paper we give some theoretical analyses and experimental results on synchronization of the two non-identical exciters. Using the average method of modified small parameters, the dimensionless coupling equation of the two exciters is deduced. The synchronization criterion for the two exciters is derived as the torque of frequency capture being equal to or greater than the absolute value of difference between the residual electromagnetic torques of the two motors. The stability criterion of synchronous state is verified to satisfy the Routh-Hurwitz criterion. The regions of implementing synchronization and that of stability of phase difference for the two exciters are manifested by numeric method. Synchronization of the two exciters stems from the coupling dynamic characteristic of the vibrating system having selecting motion, especially, under the condition that the parameters of system are complete symmetry, the torque of frequency capture stemming from the circular motion of the rigid frame drives the phase difference to approach PI and carry out the swing of the rigid frame; that from the swing of the rigid frame forces the phase difference to near zero and achieve the circular motion of the rigid frame. In the steady state, the motion of rigid frame will be one of three types: pure swing, pure circular motion, swing and circular motion coexistence. The numeric and experiment results derived thereof show that the two exciters can operate synchronously as long as the structural parameters of system satisfy the criterion of stability in the regions of frequency capture. In engineering, the distance between the centroid of the rigid frame and the rotational centre of exciter should be as far as possible. Only in this way, can the elliptical motion of system required in engineering be realized.
机译:在本文中,我们给出了两种不相同的激励器同步的理论分析和实验结果。利用修正后的小参数的平均值法,推导了两个励磁机的无量纲耦合方程。当频率捕获的转矩等于或大于两个电动机的剩余电磁转矩之间的差的绝对值时,得出两个励磁机的同步标准。验证了同步状态的稳定性准则满足Routh-Hurwitz准则。用数值方法表明了两个励磁机实现同步的区域和相位差的稳定性。两个激励器的同步源于具有选择运动的振动系统的耦合动力学特性,特别是在系统参数完全对称的情况下,刚性框架圆周运动产生的频率捕获转矩驱动相位。接近PI并执行刚性框架摆动的区别;刚架的摆动使相位差接近零,并实现了刚架的圆周运动。在稳态下,刚性框架的运动将是三种类型之一:纯摆动,纯圆周运动,摆动和圆周运动并存。数值和实验结果表明,只要系统的结构参数满足频率捕获区域的稳定性标准,两个激励器就可以同步运行。在工程中,刚性框架的质心与激励器的旋转中心之间的距离应尽可能远。只有这样,才能实现工程中所需要的系统的椭圆运动。

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