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首页> 外文期刊>Optics Communications: A Journal Devoted to the Rapid Publication of Short Contributions in the Field of Optics and Interaction of Light with Matter >Optimization of second-harmonic's quantization precision for intensity modulation noise suppressing in a digital RFOG
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Optimization of second-harmonic's quantization precision for intensity modulation noise suppressing in a digital RFOG

机译:数字RFOG强度调制噪声抑制的二谐量化精度优化

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摘要

Aiming at the demodulation signal compensation technique for intensity modulation noise suppressing in a digital RFOG, which is based on the detection of closed loop's second-harmonic, the quantization precision for second-harmonic is discussed and optimized. By analyzing second-harmonic's fluctuation under the intensity modulation noise equal to shot noise limited sensitivity, the expression for the required minimum quantization bits of second-harmonic signal is obtained. Based on this expression, numerical simulations are carried out to optimize the quantization bits in a digital RFOG in detail. Based on over-sampling technique, the stability of gyro output signal with different quantization bits and rotation rates is tested to verify the theoretically analyzed results. It is concluded that the minimum quantization bits of second-harmonic is related to the rotation rate and the ratio of second-harmonic's maximum to minimum, and it gets larger as these two parameters are increased. Especially, the required minimum quantization bits for second-harmonic would generally exceed that supported only by hardware circuits, which leads to the adoption of over-sampling technique. And it is proven that the quantization precision improvement for second-harmonic, realized by the over-sampling technique, does work in improving the effect of intensity modulation noise suppressing. (C) 2017 Elsevier B.V. All rights reserved.
机译:针对解调信号补偿技术,用于在数字RFOG中抑制的强度调制噪声,这是基于闭环的第二谐波的检测,讨论和优化了二次谐波的量化精度。通过在等于射击噪声限制灵敏度的强度调制噪声下分析二次谐波的波动,获得了所需的第二谐波信号的所需最小量化比特的表达式。基于该表达,执行数值模拟以详细地优化数字RFOG中的量化比特。基于过采样技术,测试了具有不同量化位和旋转速率的陀螺输出信号的稳定性,以验证理论上分析的结果。结论是,二次谐波的最小量化位与旋转速率和第二谐波的最大比率与最小值有关,并且随着这两个参数的增加,它变大。特别地,用于二次谐波的所需的最小量化比特通常仅超过硬件电路支持,这导致采用过采样技术。并证明,通过过采样技术实现的二次谐波的量化精度改善确实可以改善强度调制噪声抑制的影响。 (c)2017年Elsevier B.V.保留所有权利。

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