Calculating Simulation Model Parameters for Electromechanical System of Rolling Mill Stand

A. Karandaev, S. Baskov, O. Gasiyarova, B. Loginov, V. Khramshin
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引用次数: 5

Abstract

Improving the precision of calculating the model parameters of the rolling stand electromechanical system is a relevant problem. When developing models, such systems are assumed to be two-mass ones with an elastic constraint and angular gaps in the transmitting shaft line (spindle). Applying the technique for calculating the parameters of the “drive-roll” simulation model based on experimentally recorded oscillograms is exemplified by the electric drives of the reversing rolling stand at the plate mill 5000 of PJSC Magnitogorsk Iron and Steel Works. The spindle design has been considered; it is shown that gaps are most frequently formed at the coupling heads on the roll and the engine rotor sides. The drive model structure in a closed-loop speed control system is given. The approximation of the inner motor torque control loop transfer function by a second-order filter is justified. The frequency characteristics of the loop response for the disturbing effect have been studied. The oscillatory nature of the transient torque at the initial control adjustment has been proved. Processes have been simulated for shock loading and different speed control time constants. The optimal time constant variation range ensuring the reduction of oscillations in a closed-loop system is justified. The design transient torque curves are provided for the acceleration and shock loading modes at various angular gaps in the spindle joints. It is shown that at the optimal speed control setting, the angular gap affects the amplitude insignificantly. Recommendations are given for the further application of the research results.
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轧机机架机电系统仿真模型参数的计算
提高轧机机座机电系统模型参数的计算精度是一个相关的问题。在建立模型时,假设这类系统是具有弹性约束和传动轴线(主轴)角间隙的双质量系统。以马格尼托格尔斯克钢铁公司5000号中板轧机的电传动系统为例,应用基于实验记录的示波图计算“驱动-轧制”仿真模型参数。考虑了主轴的设计;结果表明,在辊侧和发动机转子侧的联轴器头部处最容易形成间隙。给出了闭环速度控制系统的驱动模型结构。证明了用二阶滤波器逼近电机转矩控制内环传递函数的正确性。研究了扰动作用下环响应的频率特性。证明了初始控制调整时瞬态转矩的振荡性质。模拟了冲击载荷和不同转速控制时间常数下的过程。给出了保证闭环系统振荡减小的最佳时间常数变化范围。给出了主轴关节不同角隙处加速度加载和冲击加载模式的设计瞬态转矩曲线。结果表明,在最优速度控制设置下,角间隙对振幅的影响不显著。对研究成果的进一步应用提出了建议。
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