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线结构光传感器标定不确定度估计 被引量:4
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作者 刘珂 周富强 张广军 《光电工程》 EI CAS CSCD 北大核心 2006年第8期79-84,共6页
分析了标定样本数据的不确定度对线结构光传感器标定精度的影响,利用矩阵扰动理论和一阶不确定度分析理论,给出线结构光视觉传感器模型中映射矩阵参数不确定度的评估方法,并建立了从标定样本数据不确定度到标定不确定度的传播模型。利... 分析了标定样本数据的不确定度对线结构光传感器标定精度的影响,利用矩阵扰动理论和一阶不确定度分析理论,给出线结构光视觉传感器模型中映射矩阵参数不确定度的评估方法,并建立了从标定样本数据不确定度到标定不确定度的传播模型。利用蒙特卡洛统计法进行了仿真验证,结果表明所建立不确定度传播模型的有效性,为线结构光传感器标定精度的评估提供了依据。 展开更多
关键词 视觉传感器 结构光视觉 标定 不确定度 蒙特卡洛统计法
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Accuracy Analysis of Assembly Success Rate with Monte Carlo Simulations 被引量:14
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作者 仲昕 杨汝清 周兵 《Journal of Donghua University(English Edition)》 EI CAS 2003年第4期128-131,共4页
Monte Carlo simulation was applied to Assembly Success Bate (ASK) analyses. ASR of two peg-in-hole robot assemblies was used as an example by taking component parts' sizes, manufacturing tolerances and robot repea... Monte Carlo simulation was applied to Assembly Success Bate (ASK) analyses. ASR of two peg-in-hole robot assemblies was used as an example by taking component parts' sizes, manufacturing tolerances and robot repeatability into account. A statistic arithmetic expression was proposed and deduced in this paper, which offers an alternative method of estimating the accuracy of ASR, without having to repeat the simulations. This statistic method also helps to choose a suitable sample size, if error reduction is desired. Monte Carlo simulation results demonstrated the feasibility of the method. 展开更多
关键词 Assembly Success Rate (ASR) two peg-in-hole robot assemblies Monte Carlo simulation
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Applications of the representative points in statistical simulations 被引量:4
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作者 FANG KaiTai ZHOU Min WANG WenJun 《Science China Mathematics》 SCIE 2014年第12期2609-2620,共12页
The paper gives a new approach to statistical simulation and resampling by the use of numbertheoretic methods and representative points. Resempling techniques take samples from an approximate population. The bootstrap... The paper gives a new approach to statistical simulation and resampling by the use of numbertheoretic methods and representative points. Resempling techniques take samples from an approximate population. The bootstrap suggests to use a random sample to form an approximate population. We propose to construct some approximate population distribution by the use of two kinds of representative points, and samples are taken from these approximate distributions. The statistical inference is based on those samples. The statistical inference in this paper involves estimation of mean, variance, skewness, kurtosis, quantile and density of the population distribution. Our results show that the new method can significantly improve the results by the use of Monte Carlo methods. 展开更多
关键词 BOOTSTRAP kernel density estimation normal distribution representative points RESAMPLING statistical simulation
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Jackknifed random weighting for Cox proportional hazards model
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作者 LI Xiao 1 ,WU YaoHua 2,& TU DongSheng 1 1 Cancer Research Institute,Queen’s University,Kingston,Ontario K 7L 3N6,Canada 2 Department of Finance and Statistics,University of Science and Technology of China,Hefei 230026,China 《Science China Mathematics》 SCIE 2012年第4期775-786,共12页
The Cox proportional hazards model is the most used statistical model in the analysis of survival time data.Recently,a random weighting method was proposed to approximate the distribution of the maximum partial likeli... The Cox proportional hazards model is the most used statistical model in the analysis of survival time data.Recently,a random weighting method was proposed to approximate the distribution of the maximum partial likelihood estimate for the regression coefficient in the Cox model.This method was shown not as sensitive to heavy censoring as the bootstrap method in simulation studies but it may not be second-order accurate as was shown for the bootstrap approximation.In this paper,we propose an alternative random weighting method based on one-step linear jackknife pseudo values and prove the second accuracy of the proposed method.Monte Carlo simulations are also performed to evaluate the proposed method for fixed sample sizes. 展开更多
关键词 Cox proportional hazards model JACKKNIFE random weighting second-order accuracy simulations survival data
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