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Performance of Manual and Auto-Tuning PID Controller for Unstable Plant - Nano Satellite Attitude Control System

机译:不稳定工厂的手动和自动调节PID控制器的性能-纳米卫星姿态控制系统

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Over the last decades, control system and its design have been advancing rapidly to respond to the competition and demand of the industrial world, which are the key element in defining new successes. Therefore, pilot plants were created to explore and examine the effects of changing the conditions of a process, especially to control unstable systems. To execute a similar process, this work is directed towards the design, development and implementation of an auto-tuning Proportional Integral Derivative (PID) Controller for Innovative Satellite InnoSAT control attitude system. Auto-tuning PID controller was designed using MATLAB, Simulink as well as the optimization of PID controller without excessive mathematic calculations. This technique had faced few stumbling blocks in cases where the analysis and design were monotonous since the resolution involves trial and error. To overcome this issue, it was necessary to offer access to computers and programmable calculators to approach the tedious mathematical calculations using MATLAB software. The biggest asset from any developed program is its ability to showcase the compensated and uncompensated relationship as well as absorb how these relationships work directly from the date showed. The calculated results would then be confirmed by using manual, MATLAB and Simulink’s calculations. The paper argues that human intervention during the trial and error process provides better control over unstable systems when compared with auto-tuning. In this paper, the value of Kp, Ti and Td will be calculated using manual calculation while step response graph for each cases will be solved using Simulink.
机译:在过去的几十年中,控制系统及其设计一直在迅速发展,以响应工业界的竞争和需求,而这正是定义新成功的关键要素。因此,创建了中试工厂来探索和检查改变过程条件的影响,尤其是控制不稳定的系统。为了执行类似的过程,这项工作主要针对创新型卫星InnoSAT控制姿态系统的自动调谐比例积分微分(PID)控制器的设计,开发和实现。使用MATLAB,Simulink以及无过多数学计算的PID控制器优化设计了自动调节PID控制器。在分析和设计是单调的情况下,由于解决方案涉及反复试验,因此该技术几乎没有遇到障碍。为了克服这个问题,有必要提供计算机和可编程计算器的访问权限,以使用MATLAB软件进行繁琐的数学计算。任何已开发程序中的最大资产是其展示补偿和未补偿关系以及从显示之日起直接吸收这些关系的能力。然后,可以通过使用手册,MATLAB和Simulink的计算来确认计算结果。本文认为,与自动调整相比,在试错过程中的人为干预可以更好地控制不稳定的系统。在本文中,Kp,Ti和Td的值将通过手动计算来计算,而每种情况下的阶跃响应图将通过Simulink求解。

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