[1] SMITH S T. Foundations of ultra-precision mechanism design[M]. Philadelphia:Gordon and Breach Science Publishers, 2003. [2] UICKER J J, PENNOCK G R, SHIGLEY J E. Theory of machines and mechanisms[D]. London:Oxford University Press Oxford, 2011. [3] HOWELL L L. Compliant mechanisms[M]. New York:John Wiley & Sons, 2001. [4] HAO G, LI H Y. Conceptual designs of multi-degree of freedom compliant parallel manipulators composed of wire-beam based compliant mechanisms[J]. Proceedings of the Institution of Mechanical Engineers, Part C:Journal of Mechanical Engineering Science, 2014, 229(3):538-555. [5] MURPHY M D, MIDHA A, HOWELL L L. The topological synthesis of compliant mechanisms[J]. Mechanism and Machine Theory, 1996, 31(2):185-199. [6] AWTAR S, SLOCUM A H. Constraint-based design of parallel kinematic XY flexure mechanisms[J]. Journal of Mechanical Design, 2006, 129(8):816-830. [7] HALE L C. Principles and techniques for designing precision machines[D]. Boston:Massachusetts Institute of Technology, 1999. [8] MAXWELL J C. The scientific papers of James Clerk Maxwell[M]. New York:Dover, 1890. [9] SU H, DOROZHKIN D V, VANCE J M. A screw theory approach for the conceptual design of flexible joints for compliant mechanisms[J]. Journal of Mechanisms and Robotics, 2009, 1(4):041009. [10] YU J,LI S,SU H,CULPEPPER M L. Screw theory based methodology for the deterministic type synthesis of flexure mechanisms[J]. Journal of Mechanisms and Robotics, 2011, 3(3):031008. [11] HOPKINS J B, CULPEPPER M L. Synthesis of multi-degree of freedom, parallel flexure system concepts via freedom and constraint topology (FACT)-Part I:principles[J]. Precision Engineering, 2010, 34(2):259-270. [12] HOPKINS J B, CULPEPPER M L. Synthesis of multi-degree of freedom, parallel flexure system concepts via freedom and constraint topology (FACT)-Part Ⅱ:practice[J]. Precision Engineering, 2010, 34(2):271-278. [13] USTICK J E. Design, fabrication, and experimental characterization of a large range XYZ parallel kinematic flexure mechanism[J]. Master Thesis, University of Michigan, Michigan, 2012. [14] KIM D, LEE D Y, GWEON D G. A new nano-accuracy AFM system for minimizing Abbe errors and the evaluation of its measuring uncertainty[J]. Ultramicroscopy, 2007, 107(4-5):322-328. [15] YONG Y K, MOHEIMANI S O R, KENTON B J, et al. Invited review article:High-speed flexure-guided nanopositioning:Mechanical design and control issues[J]. Review of Scientific Instruments, 2012, 83(12):121101. [16] HAO G. Towards the design of monolithic decoupled XYZ compliant parallel mechanisms for multi-function applications[J]. Mechanical Sciences, 2013, 4:291-302. [17] HAO G, YU J, LI H. A brief review on nonlinear modelling methods and applications of compliant mechanisms[J]. Frontiers of Mechanical Engineering, 2016, 11(2):119-128. [18] HAO G, MURPHY M, LUO X. Development of a compliant-mechanism-based compact three-axis force sensor for high-precision manufacturing[C]//in ASME 2015 International Design Engineering Technical Conferences and Computers and Information in Engineering Conference, August 2-5, 2015, Boston, Massachusetts, USA. ASME, 2015:1. [19] LI H, HAO G, KAVANAGH R C. Position-space-based compliant mechanism reconfiguration approach and its application in the reduction of parasitic motion[J], Journal of Mechanical Design, 2016, 138(9):092301. [20] LI H, HAO G. A constraint and position identification (CPI) approach for the synthesis of decoupled spatial translational compliant parallel manipulators[J]. Mechanism and Machine Theory, 2015, 90:59-83. [21] LI H, HAO G. Constraint-force-based approach of modelling compliant mechanisms:Principle and application[J]. Precision Engineering, 2016, 47:158-181. |