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Range walk error correction and modeling on Pseudo-random photon counting system

机译:伪随机光子计数系统的距离游走误差校正和建模

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Signal to noise ratio and depth accuracy are modeled for the pseudo-random ranging system with two random processes. The theoretical results, developed herein, capture the effects of code length and signal energy fluctuation are shown to agree with Monte Carlo simulation measurements. First, the SNR is developed as a function of the code length. Using Geiger-mode avalanche photodiodes (GMAPDs), longer code length is proven to reduce the noise effect and improve SNR. Second, the Cramer-Rao lower bound on range accuracy is derived to justify that longer code length can bring better range accuracy. Combined with the SNR model and CRLB model, it is manifested that the range accuracy can be improved by increasing the code length to reduce the noise-induced error Third, the Cramer-Rao lower bound on range accuracy is shown to converge to the previously published theories and introduce the Gauss range walk model to range accuracy. Experimental tests also converge to the presented boundary model in this paper. It has been proven that depth error caused by the fluctuation of the number of detected photon counts in the laser echo pulse leads to the depth drift of Time Point Spread Function (TPSF). Finally, numerical fitting function is used to determine the relationship between the depth error and the photon counting ratio. Depth error due to different echo energy is calibrated so that the corrected depth accuracy is improved to 1cm.
机译:针对具有两个随机过程的伪随机测距系统,对信噪比和深度精度建模。本文得出的理论结果表明,捕获了代码长度和信号能量波动的影响,与蒙特卡洛模拟测量结果相吻合。首先,将SNR开发为代码长度的函数。使用盖革模式雪崩光电二极管(GMAPD),已证明更长的代码长度可减少噪声影响并提高SNR。其次,得出了Cramer-Rao范围精度的下限,以证明更长的代码长度可以带来更好的范围精度。结合SNR模型和CRLB模型,可以证明可以通过增加代码长度来减少测距误差,从而提高测距精度。第三,Cramer-Rao测距精度下限已收敛至先前发布的水平。理论并引入高斯范围游动模型以提高范围精度。实验测试也收敛于本文提出的边界模型。已经证明,由激光回波脉冲中检测到的光子计数数量的波动引起的深度误差会导致时间点扩展函数(TPSF)的深度漂移。最后,使用数值拟合函数确定深度误差与光子计数比之间的关系。校准了由于不同回波能量而引起的深度误差,从而将校正后的深度精度提高到1cm。

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