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Second order nonlinear uncertainty modeling in strapdown integration using MEMS IMUs

机译:MEMS IMU在捷联式集成中的二阶非线性不确定性建模

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This paper applies the second order Taylor approximation to model the nonlinear uncertainty of acceleration rotation for MEMS based strapdown integration. Filtering solutions for tracking comprising inertial sensors require a good statistical modeling of the inertial measurements. The nonlinearity results in an umbrella-shape probability density distribution, and causes net downward vertical acceleration bias, which can not be estimated by traditional methods using only the first order approximation. This in turn leads to increasing vertical velocity and position errors after double integration which is significant for MEMS grade inertial sensors. Moreover, the analytical second order nonlinear term is applied in an extended Kalman filter (EKF) framework and compared with a normal EKF. The benefits of the method are demonstrated using a 3D MEMS IMU.
机译:本文应用二阶泰勒逼近法对基于MEMS的捷联积分的加速度旋转的非线性不确定性进行建模。用于包括惯性传感器的跟踪的滤波解决方案需要对惯性测量值进行良好的统计建模。非线性导致伞形概率密度分布,并导致净向下垂直加速度偏差,而传统的方法仅使用一阶近似就无法估算出该偏差。这继而导致两次积分后垂直速度和位置误差的增加,这对于MEMS级惯性传感器而言非常重要。此外,将分析的二阶非线性项应用于扩展的卡尔曼滤波器(EKF)框架中,并与常规EKF进行比较。使用3D MEMS IMU证明了该方法的优势。

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