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Limitations of Residual Error Estimate for Classic Coning Compensation Algorithm

机译:经典圆锥补偿算法的残留误差估计的局限性

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The deducing of the classic coning compensation algorithm coefficients and their residual error estimation formulas is based on the assumptions of the coning half-angle amplitude to be small and minimizing the non-periodic component of equivalent rotation vector error. Nevertheless, in the case of insufficient small for coning half-angle amplitude, low coning frequency and multi-samples algorithm, the classic residual error estimate formula may result serious errors. In this paper, a new coning residual error estimate formula, i.e. the limit of accuracy formula, is proposed even if the coning half-angle is not infinite small. Some simulation tests also verify that the periodic components of equivalent rotation vector affect coning compensation errors. The studies reveal that if the limit of accuracy formula operates in coning compensation algorithm, the approach of improving coning compensation accuracy is to shorten the equivalent rotation vector calculation period, but unlike the classic means—just by increasing the number of samples.
机译:经典圆锥补偿算法系数及其残余误差估计公式的推导是基于圆锥半角幅度较小且最小化等效旋转矢量误差的非周期性分量的假设。但是,在锥角半角幅度小,锥角频率低和多样本算法不足的情况下,经典的残留误差估计公式可能会导致严重的误差。在本文中,提出了一个新的圆锥残余误差估计公式,即精度极限公式,即使圆锥半角不是无限小。一些仿真测试还验证了等效旋转矢量的周期分量会影响圆锥补偿误差。研究表明,如果精度极限公式在锥补偿算法中起作用,则提高锥补偿精度的方法是缩短等效旋转矢量的计算周期,但与经典方法不同的是,仅通过增加样本数即可。

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