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Forecasting Satellite Attitude Volatility Using Support Vector Regression with Particle Swarm Optimization

机译:支持向量回归与粒子群算法相结合的卫星姿态波动预测

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—Forecasting the volatility of satellite attitude is a meaningful but complicated problem due to the complex non-linear characteristics of the standard deviation series, which reflects the volatility of satellite attitude. Support Vector Regression (SVR) is an efficient machine learning technique derived from statistical learning theory and has been successfully employed to solve regression problem of time series with nonlinearity in recent years. However, the generalization capacity of SVRs is greatly depend on their hyper-parameters and the process of tuning parameters manually is time-consuming. Particle Swarm Optimization (PSO) is a simple but effective optimization method inspired by social behavior of organisms such as bird flocking and fishing schooling. Thus, this paper proposes a hybrid PSO-SVR model to predict the volatility of these three attitude angles in satellites: Pitch Angle (PA), Roll Angle (RA) and Yaw Angle (YA), respectively. Thereinto, PSO is exploited to seek the optimal parameters for SVR to achieve satisfactory generalization capacity. The standard deviation series generated from telemetry data of Attitude Control System belonging to a Chinese satellite was used as experimental data to testify the performance of our proposed PSO-SVR model. The experimental results indicate that the hybrid PSO-SVR model can be a promising alternative to forecast the volatility of satellite attitude with relative high accuracy compared with grey model, residual grey model, and BP neural network.
机译:-由于标准差序列的非线性特性复杂,预测卫星姿态的波动性是一个有意义但复杂的问题,这反映了卫星姿态的波动性。支持向量回归(SVR)是一种源自统计学习理论的高效机器学习技术,近年来已成功用于解决非线性时间序列的回归问题。但是,SVR的泛化能力在很大程度上取决于其超参数,并且手动调整参数的过程非常耗时。粒子群优化(PSO)是一种简单但有效的优化方法,其灵感来自于诸如鸟类聚集和钓鱼学校等生物的社会行为。因此,本文提出了一种混合PSO-SVR模型来预测这三个姿态角在卫星中的挥发性:俯仰角(PA),侧倾角(RA)和偏航角(YA)。其中,利用PSO来寻找SVR的最佳参数以获得令人满意的泛化能力。从中国卫星姿态控制系统遥测数据生成的标准差序列作为实验数据,以证明我们提出的PSO-SVR模型的性能。实验结果表明,与灰色模型,残差灰色模型和BP神经网络相比,PSO-SVR混合模型可以以较高的精度预测卫星姿态的波动性。

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