谷物收获剥脱机振动系统的研究

IF 0.1 Q4 ENGINEERING, MULTIDISCIPLINARY
V. Savin
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引用次数: 1

摘要

介绍。汽提缺陷造成的谷物损失是汽提机设计中要解决的主要问题。为了减少这些损失,提出了一种带振动传动的汽提机的设计方案。该装置结合了剥离谷物作物的过程和剥离手指在植物穗上的振动效果。对这些过程进行数学描述的最重要阶段是建立剥离手指运动的微分方程。材料与方法。提出了一自由度振动系统的计算图解。采用基于拉格朗日方程的方法,建立了脱模手指运动的微分方程。所研究的系统的振荡是由系统中某一点按一定规律运动引起的。运动学激励问题被简化为力摄动问题。这一阶段的研究没有考虑到阻力。得到了剥指振动往复运动的运动方程。建议在设计方案中选择弹性元件,并考虑更一般的剥离手指运动情况。在这种情况下,剥离手指的运动被认为是困难的。数学描述的一个特征是存在一种广义的势能。建立了梳子在弹性元件作用下的运动微分方程,并给出了该方程的解。讨论与结论。无阻力系统在谐波扰动力激励下的强迫振荡是常幅谐波振荡。当驱动输出环节的振动角频率与弹性元件的刚度系数与剥离指质量之比的根值接近时,就会发生共振。必须选择系统参数以避免这种负面现象。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Study of a Stripper Header for Grain Harvesting as a Vibrating System
Introduction. Grain losses caused by stripping defects are the main problem to be solved in designing a stripper header. To reduce these losses, a design of a stripper header with a vibration drive is proposed. This device combines the processes of stripping grain crops and the vibration effect of the stripping fingers upon the ears of plants. The most important stage of the mathematical description of these processes is composing the differential equation of the stripping fingers motion. Materials and Methods. A computational-graphic diagram of an oscillatory system with one degree of freedom is proposed. To compose the differential equation of the stripping fingers motion, a method based on the application of the Lagrange equation was used. The oscillations of the system under studying arise from the motion of a point in the system according to a given law. The problem of kinematic excitation is reduced to the problem of force perturbation. This stage of the study was carried out without taking into account the resistance forces. Results. An equation for motion of stripping fingers making vibrational reciprocating movements is obtained. It is proposed to select the elastic element in the design scheme and consider a more general case of the stripping fingers movement. In this case, the movement of the stripping fingers is considered to be difficult. A characteristic feature of the mathematical description is the presence of a generalized force of potential forces. The differential equation of motion of a comb in the presence of an elastic element and the solution of this equation are composed. Discussion and Conclusion. Forced oscillations of a system without resistance, excited by a harmonic disturbing force, are harmonic oscillations with constant amplitude. On close values of the angular frequency of vibration of the drive output link and the root of the ratio of the stiffness coefficient of the elastic element to the stripping fingers mass, the case of resonance takes place. The system parameters must be selected so as to avoid this negative phenomenon.
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来源期刊
Engineering Technologies and Systems
Engineering Technologies and Systems ENGINEERING, MULTIDISCIPLINARY-
自引率
33.30%
发文量
29
审稿时长
12 weeks
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