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Error theory of chord-based measurement system regarding track geometry and improvement by high frequency sampling

机译:基于曲线的轨道几何测量系统误差理论及高频采样改进

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摘要

The chord-based measurement system has been used for a long time in the measurement of track irregularity, however, the error theory is seldom studied. As a typical case, the mid-chord offset system (MCO-system) is selected in this paper to study the error propagation of chord-based systems. The measurement model and restoration model are established to describe the measurement and restoration process of the MCO-system. To evaluate the accumulation of error, the Error Amplification Factor (EAF) is defined. The regularities of error accumulation are analyzed in the distance domain and the wavelength domain. Furthermore, an error propagation formula of different wavelengths is proposed. High frequency sampling is introduced to improve the performance of the MCO-system, where a least square model is established to handle the redundant measured data, and it can be theoretically proven that the influence of measuring errors can be reduced to zero if the sampling frequency approaches infinity. The error theory given in this paper is useful for designing devices based on the MCO-system and the error of different wavelengths can be accurately controlled. As an application, field measurement is carried out to verify the feasibility and correctness of the models by comparison with the restoration method using a digital inverse filter.
机译:基于和弦的测量系统已经在轨道不规则的测量中使用了很长时间,然而,误差理论很少研究。作为典型情况,在本文中选择了中弦偏移系统(MCO-System),以研究基于弦的系统的误差传播。建立测量模型和恢复模型来描述MCO系统的测量和恢复过程。为了评估误差的累积,定义了误差放大因子(EAF)。在距离域和波长域中分析误差累积的规律性。此外,提出了不同波长的误差传播公式。引入高频采样以提高MCO系统的性能,其中建立最小二乘模型以处理冗余测量数据,从理论上证明,如果采样频率,测量误差的影响可能会降至零。接近无穷大。本文给出的误差理论对于基于MCO系统的设计设备,可以精确控制不同波长的误差。作为应用程序,通过使用数字逆滤波器的恢复方法进行比较来执行现场测量以验证模型的可行性和正确性。

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