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Position determination and measurement error analysis for the spherical proof mass with optical shadow sensing

机译:带有光学阴影感测的球形检验块的位置确定和测量误差分析

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To meet the very demanding requirements for space gravity detection, the gravitational reference sensor (GRS) as the key payload needs to offer the relative position of the proof mass with extraordinarily high precision and low disturbance. The position determination and error analysis for the GRS with a spherical proof mass is addressed. Firstly the concept of measuring the freely falling proof mass with optical shadow sensors is presented. Then, based on the optical signal model, the general formula for position determination is derived. Two types of measurement system are proposed, for which the analytical solution to the three-dimensional position can be attained. Thirdly, with the assumption of Gaussian beams, the error propagation models for the variation of spot size and optical power, the effect of beam divergence, the chattering of beam center, and the deviation of beam direction are given respectively. Finally, the numerical simulations taken into account of the model uncertainty of beam divergence, spherical edge and beam diffraction are carried out to validate the performance of the error propagation models. The results show that these models can be used to estimate the effect of error source with an acceptable accuracy which is better than 20%. Moreover, the simulation for the three-dimensional position determination with one of the proposed measurement system shows that the position error is just comparable to the error of the output of each sensor. (C) 2016 IAA. Published by Elsevier Ltd. All rights reserved.
机译:为了满足空间重力检测的非常苛刻的要求,作为主要有效载荷的重力参考传感器(GRS)需要以极高的精度和低干扰来提供检验质量的相对位置。解决了具有球形检验质量的GRS的位置确定和误差分析。首先介绍了用光学阴影传感器测量自由下落质量的概念。然后,基于光信号模型,得出位置确定的通用公式。提出了两种类型的测量系统,可以获得对三维位置的解析解。第三,在高斯光束的假设下,分别给出了光斑尺寸和光焦度变化,光束发散的影响,光束中心的颤动以及光束方向的偏差的误差传播模型。最后,结合光束发散,球面边缘和光束衍射的模型不确定性进行了数值模拟,以验证误差传播模型的性能。结果表明,这些模型可以用来估计误差源的影响,其可接受的精度优于20%。而且,使用所提出的测量系统之一进行的三维位置确定的仿真表明,位置误差恰好可与每个传感器的输出误差相媲美。 (C)2016 IAA。由Elsevier Ltd.出版。保留所有权利。

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