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Algorithms used in restraining random noise in measurements from a geomagnetic navigation magnetometer

机译:用于抑制地磁导航磁力计测量中随机噪声的算法

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摘要

Random error compensation is a key to high-precision geomagnetism measurements. A parameterized magnetometer measurement error model was established, where the error parameters are calibrated using different calibration algorithms. The standard least squares (LS) method supposes that random error compensation has a Gaussian distribution; however, random errors in a magnetometer observation equation have a non-Gaussian distribution. The robust total least squares (RTLS) method considers errors in both the coefficient matrix and vector data, with gross errors in the coefficient matrix. The constrained total least squares (CTLS) method calculates the constraint relationships of all error items synthetically, which is suitable for solving the linear optimization problems of associated errors. Owing to the fact that a geomagnetic measurement random error model is seriously sick, the truncated total least squares (TTLS) method was proposed to deal with ill-posed problems, as well as random errors existing on both sides of the observation equation. The simulation results demonstrate that the TTLS can inhibit the pathological effects on the magnetometer measurements well, and that the residual between the real data and the data after TTLS calibration is less than in other calibration results.
机译:随机误差补偿是高精度地质磁测量的关键。建立了参数化磁力计测量误差模型,其中使用不同的校准算法校准错误参数。标准最小二乘(LS)方法假设随机误差补偿具有高斯分布;然而,磁力计观察方程中的随机误差具有非高斯分布。鲁棒总量最小二乘(RTLS)方法在系数矩阵中考虑系数矩阵和矢量数据中的误差,在系数矩阵中具有粗略误差。约束总量最小二乘(CTLS)方法合成计算所有错误项的约束关系,这适于解决相关错误的线性优化问题。由于Geomagnetic测量随机误差模型严重生病,提出了截断的总,最小二乘(TTL)方法来处理不良问题,以及观察方程的两侧存在的随机误差。仿真结果表明,TTL可以抑制磁力计测量的病理效应良好,并且TTL校准后的实际数据和数据之间的残差小于其他校准结果。

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