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基于误差传递模型的精密装配几何误差灵敏度分析
引用本文:阎艳,王戈,张发平,张体广,郭少伟. 基于误差传递模型的精密装配几何误差灵敏度分析[J]. 北京理工大学学报, 2017, 37(7): 682-686. DOI: 10.15918/j.tbit1001-0645.2017.07.005
作者姓名:阎艳  王戈  张发平  张体广  郭少伟
作者单位:北京理工大学机械与车辆学院, 北京 100081
基金项目:国家自然科学基金资助项目(51275049);国家"九七三"计划项目(613243)
摘    要:文中针对确定各零部件几何误差对装配精度的影响以及瓶颈装配工序等重要问题,分析了两零件装配时由于配合面表面形貌所导致的几何误差造成的零件位姿变动,确定单工序的配合误差.以此为基础,基于多体系统理论建立多工序装配过程误差传递模型,用矩阵微分法建立了几何误差对装配精度的灵敏度分析模型.该模型可以识别出多工序装配过程中对装配精度有较大影响的主要零部件几何误差,从而为精密装配精度分析以及控制提供基础,并通过实例验证了模型及分析方法的有效性. 

关 键 词:装配精度   几何误差   误差传递模型   灵敏度分析
收稿时间:2016-03-22

Precision Assembly Geometric Error Sensitivity Analysis Based on the Error Transformation Model for Precision Assembly
YAN Yan,WANG Ge,ZHANG Fa-ping,ZHANG Ti-guang and GUO Shao-wei. Precision Assembly Geometric Error Sensitivity Analysis Based on the Error Transformation Model for Precision Assembly[J]. Journal of Beijing Institute of Technology(Natural Science Edition), 2017, 37(7): 682-686. DOI: 10.15918/j.tbit1001-0645.2017.07.005
Authors:YAN Yan  WANG Ge  ZHANG Fa-ping  ZHANG Ti-guang  GUO Shao-wei
Affiliation:School of Mechanical Engineering, Beijing Institute of Technology, Beijing 100081, China
Abstract:In the process of multistage precision assembly, geometric error of parts is one of the important factors influencing on the assembly precision, and the method to determine the geometric error''s influence and the bottleneck assembly are the primary problems. In this paper, the pose change of the parts was analyzed to concern the mating surface geometric error caused by surface topography in two parts assembly, and to determine the mating error of the single process.Based on the multi-body system theory, an error transformation model of multistage assembly process was established; and then, a sensitivity analysis model of the assembly precision was built with matrix differential method to identify the main geometric errors for the assembly system. The method provides theoretical basis for precision assembly accuracy analysis and control. Finally, an example was presented to validate the established model.
Keywords:assembly precision  geometric error  error transformation model  sensitivity analysis
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