[1] LEE S J, GILMORE B J. The determination of the probabilistic properties of velocities and accelerations in kinematic chains with uncertainty[J]. Journal of Mechanical Design, 1991, 113(1):9-13. [2] TING K L, LIU Y W. Rotatability laws for N-bar kinematic chains and their proof[J]. ASME Journal of Mechanical Design, 1991, 113(1):32-39. [3] TSAI M J, LAI T H. Accuracy analysis of a multi-loop linkage with joint clearances[J]. Mechanism & Machine Theory, 2008, 43(9):1141-1157. [4] LI X, DING X, CHIRIKJIAN G S. Analysis of angular-error uncertainty in planar multiple-loop structures with joint clearances[J]. Mechanism & Machine Theory, 2015, 91:69-85. [5] MENG J, LI Z. A general approach for accuracy analysis of parallel manipulators with joint clearance[C]//IEEE/RSJ International Conference on Intelligent Robots and Systems. IEEE, 2005:889-894. [6] PARENTI C V, VENANZI S. Clearance influence analysis on mechanisms[J]. Mechanism & Machine Theory, 2005, 40(12):1316-1329. [7] LI J, HUANG H, YAN S, et al. Kinematic accuracy and dynamic performance of a simple planar space deployable mechanism with joint clearance considering parameter uncertainty[J]. Acta Astronautica, 2017, 136:34-45. [8] TSAI M J, LAI T H. Kinematic sensitivity analysis of linkage with joint clearance based on transmission quality[J]. Mechanism & Machine Theory, 2004, 39(11):1189-1206. [9] FLORES P. A methodology for quantifying the kinematic position errors due to manufacturing and assembly tolerances[J]. Strojniski Vestnik, 2011, 57(6):457-467. [10] KROGER R, BINDER S. Accuracy analysis of 3-DOF planar parallel robots[J]. Mechanism & Machine Theory, 2008, 43(4):445-458. [11] YU A, BONEV I A, ZSOMBOR-MURRAY P. Geometric approach to the accuracy analysis of a class of 3-DOF planar parallel robots[J]. Mechanism & Machine Theory, 2008, 43(3):364-375. [12] ZHANG J, DU X. Time-dependent reliability analysis for function generation mechanisms with random joint clearances[J]. Mechanism & Machine Theory, 2015, 92:184-199. [13] GENG X, WANG X, WANG L, et al. Non-probabilistic time-dependent kinematic reliability assessment for function generation mechanisms with joint clearances[J]. Mechanism & Machine Theory, 2016, 104:202-221. [14] HAFEZIPOUR M, KHODAYGAN S. An uncertainty analysis method for error reduction in end-effector of spatial robots with joint clearances and link dimension deviations[M]. Abingdon:Taylor & Francis, Inc., 2017. [15] 王卓识,陈根良,王皓,等. 基于误差区域映射的并联机构精度设计研究[J]. 机械设计与研究, 2016(4):10-14. WANG Zhuoshi, CHEN Genliang, WANG Hao. A study on precision design of parallel mechanisms based on mapping of error space[J]. Machine Design and Research, 2016(4):10-14. [16] 刘大炜,王立平,关立文. 一个特殊3自由度并联机构的精度分析及标定[J]. 机械工程学报, 2010, 46(9):46-51. LIU Dawei, WANG Liping, GUAN Liwen. Accuracy analysis and calibration of a special 3-dof parallel mechanism[J]. Journal of Mechanical Engineering, 2010, 46(9):46-51. [17] BRIOT S, BONEV I A. Accuracy analysis of 3T1R fully-parallel robots[J]. Mechanism & Machine Theory, 2010, 45(5):695-706. [18] LIN P D, CHEN J F. Accuracy analysis of planar linkages by the matrix method[J]. Mechanism & Machine Theory, 1992, 27(5):507-516. [19] 丁建中, 王春洁. 含铰链间隙板式卫星天线展开精度分析[J]. 北京航空航天大学学报, 2016, 42(12):2625-2631. DING Jianzhong, WANG Chunjie. Deployable accuracy analysis of planar satellite antenna with joint clearacnes[J]. Journal of Beijing University of Aeronautics and Astronautics, 2016, 42(12):2625-2631. [20] 常鹏,李铁民,刘辛军. 基于集合理论的并联机构精度分析方法[J]. 清华大学学报, 2007, 47(11):1984-1988. CHANG Peng, LI Tiemin, LIU Xinjun. Accuracy analysis of parallel mechanisms based on set theory[J]. Journal of Tsinghua University, 2007, 47(11):1984-1988. [21] WITTWER J W, CHASE K W, HOWELL L L. The direct linearization method applied to position error in kinematic linkages[J]. Mechanism & Machine Theory, 2004, 39(7):681-693. [22] AGHABEIGI M, MOVAHHEDY M R. An algorithm for geometrical uncertainty analysis in planar truss structures[J]. Structural & Multidisciplinary Optimization, 2014, 49(2):225-238. [23] LUO K, DU X. Probabilistic mechanism analysis with bounded random dimension variables[J]. Mechanism & Machine Theory, 2013, 60(1):112-121. [24] 刘伟东,宁汝新,刘检华,等. 基于偏差有向图和D-H方法的产品装配精度预测技术[J]. 机械工程学报, 2012, 48(7):125-140. LIU Weidong, NING Ruxin, LIU Jianhua, et al. Precision predicting based on directed deviation graph modeling and D-H methodology[J]. Journal of Mechanical Engineering, 2012, 48(7):125-140. [25] LIU J, JIN J, SHI J. State space modeling for 3-D variation propagation in rigid-body multistage assembly processes[J]. IEEE Transactions on Automation Science & Engineering, 2010, 7(2):274-290. [26] 张黎,聂宏,魏小辉,等. 飞机起落架收放机构静态装配的误差灵敏度分析方法[J]. 兵工自动化,2012,31(4):17-20. ZHANG Li, NIE Hong, WEI Xiaohui, et al. Analysis method of static assembly error sensitivity of aircraft landing gear retraction mechanism[J]. Ordnance Industry Automation, 2012, 31(4):17-20. [27] 唐健钧,田锡天,耿俊浩,等. 基于多维矢量环的装配偏差源敏感度分析[J]. 机械工程学报, 2015, 51(17):156-161. TANG Jianjun, TIAN Xitian, GENG Junhao, et al. Sensitivity analysis of assembly deviation source based on multidimensional vector loop[J]. Journal of Mechanical Engineering, 2015, 51(17):156-161. [28] 李冬英,李梦奇,张根保,等. 元动作装配单元误差源及误差传递模型研究[J]. 机械工程学报, 2015, 51(17):146-155. LI Dongying, LI Mengqi, ZHANG Genbao, et al. Mechanism analysis of deviation sourcing and propagation for meta-action assembly unit[J]. Journal of Mechanical Engineering, 2015, 51(17):146-155. [29] YAN K, WANG N, ZHAI Q, et al. Theoretical and experimental investigation on the thermal characteristics of double-row tapered roller bearings of high speed locomotive[J]. International Journal of Heat & Mass Transfer, 2015, 84:1119-1130. [30] SHYU J H, TING K L. Invariant link rotatability of N-Bar kinematic chains[J]. Journal of Mechanical Design, 1994, 116(1):343-347. [31] ZHU J, TING K L. Uncertainty analysis of planar and spatial robots with joint clearances[J]. Mechanism & Machine Theory, 2000, 35(9):1239-1256. [32] TING K L, HSU K L, YU Z, et al. Clearance-induced output position uncertainty of planar linkages with revolute and prismatic joints[J]. Mechanism & Machine Theory, 2017, 111:66-75. |