先验信息不足条件下航空发动机自动控制系统的诊断

T. Kuznetsova
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引用次数: 1

摘要

航空发动机自动控制系统的最优性取决于控制对象当前特性信息的可靠性。提出了一种基于机载发动机数学模型和参数化气路诊断功能的信息冗余算法来提高ACS的鲁棒性。采用影响系数一般矩阵法(诊断矩阵法)。研究了诊断矩阵条件不正确的问题。诊断系统的不确定性是由模型的“噪声”引起的。考虑了两种降低模型“随机噪声”的方法。第一种方法是通过选择最优的不可测量参数集,将未定义或定义不清的方程组简化为确定的方程组。第二种方法是利用数值蒙特卡罗方法扩展发动机状态空间。根据诊断结果对模型进行实时修正。利用卡尔曼滤波对被测信道中的“随机噪声”进行补偿。用第一种方法在工业调节器上进行了半自然实验,得到了不同发动机功率设置的不满意结果。评估高压转子转速时精度最好,评估压缩机后压力时精度最差。第二种方法基于统计建模,识别精度提高1.5-4.7倍。对输入信号进行卡尔曼滤波,得到的未测参数标准差降低1.3 ~ 2.5倍。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Diagnostics of an Aeroengine Automatic Control System under Conditions of Insufficient Apriorial Information
The optimality of an aero engine automatic control system (ACS) depends on the reliability of information about the current characteristics of the control object. It is proposed to increase the ACS robustness by creating an algorithmic information redundancy based on a built-in onboard mathematical model of the engine with the parametric gas- path diagnostics function. The method of the general matrix of influence coefficients (diagnostic matrix) is used. The study deals with the problem of incorrect conditionality of diagnostic matrices. The uncertainty of diagnostic systems is caused by the "noise" of the model. Two methods of reducing the model "stochastic noise" are considered. The first method is based on reducing undefined and ill-defined systems of equations to certain ones by selecting optimal sets of non-measurable parameters. The second approach is based on expanding the engine state space using numerical Monte Carlo methods. Based on the diagnostic results, the model is corrected in real time. "Random noise" in measured channels is compensated based on the Kalman filter. A semi-natural experiment on an industrial regulator with various engine power settings gave unsatisfactory results using the first method. The best accuracy is achieved when evaluating the high-pressure rotor speed, the worst-when evaluating the pressure behind the compressor. The second approach, based on statistical modeling, increases the identification accuracy by 1.5-4.7 times. Kalman filtering of input signals reduces the standard deviation of the obtained unmeasured parameters by 1.3-2.5 times.
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