Large scale optical position sensitive detector

C. Gugg, P. O’Leary, M. Harker
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引用次数: 3

Abstract

This paper presents the development of a large scale optical position sensitive detector. The device is designed for the precise guidance of machines with respect to a reference laser plane in large working areas. The 1D detector has a measurement range of 1 [m] and, with the present implementation, a position measurement standard deviation of s <; ±0.6 [mm] in a 95% confidence interval. With this length it is orders of magnitude larger than all presently available position sensitive detectors. The instrument is based on a multi-camera image processing concept. An aluminum bar serves as the target for the laser. The target's surface is specially prepared to ensure optimal scattering of the laser light. Presently, four cameras with overlapping fields of view are deployed to observe the scattered light. Additional optical components reduce the susceptibility to extraneous light sources. Each camera is calibrated using Gram polynomials and the data from the four cameras is fused to give a consistent measurement over the complete measurement range. The linear nature of the computation's algebraic framework offers the advantage that the error propagation can be computed analytically. Weighted polynomial approximation determines the calibration coefficients and weighted polynomial interpolation is used to determine the measurement results. Complete testing of the instrument is presented, whereby cross validation ensures the correct determination of errors. A Kolmogorov-Smirnov test is performed to determine the statistical nature of the measurement errors.
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大型光学位置敏感探测器
本文介绍了一种大型光学位置敏感探测器的研制。该装置的设计是为了在大的工作区域对机器进行相对于参考激光平面的精确引导。该1D探测器的测量范围为1 [m],采用本方案,位置测量标准差为s <;±0.6 [mm], 95%置信区间。有了这个长度,它比目前所有可用的位置敏感探测器都要大几个数量级。该仪器是基于多摄像头图像处理的概念。一根铝棒作为激光的目标。目标表面经过特殊处理,以确保激光的最佳散射。目前,部署了4台视场重叠的相机来观测散射光。附加的光学元件减少了对外来光源的敏感性。每个相机都使用克多项式进行校准,并且来自四个相机的数据被融合以在整个测量范围内提供一致的测量。计算的代数框架的线性特性提供了误差传播可以解析计算的优势。采用加权多项式近似法确定标定系数,采用加权多项式插值法确定测量结果。提出了仪器的完整测试,从而交叉验证确保了错误的正确确定。采用柯尔莫哥洛夫-斯米尔诺夫检验来确定测量误差的统计性质。
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