REFERENCES
1. Ivlev O, Martens C, Graeser A. Rehabilitation Robots FRIEND-I and FRIEND-II with the dexterous lightweight manipulator. Technology and Disabilily 2005;17:111-23.
2. Bien Z, Chung MJ, Chang PH, Kwon DS. Integration of a Rehabilitation Robotic System (KARES II) with Human-Friendly Man-Machine Interaction Units. Auton Robot 2004;16:165-91.
3. Mahoney RM. The Raptor wheelchair robot system. In: Mokhtari M, editor. Integration of Assistive Technology in the Information Age. IOS press; 2001. pp. 135-41.
4. Universal Robots. Available from https://www.universal-robots.com/GB/Cases.aspx.
5. Wu G, Shen H. In: Introduction. Singapore: Springer Singapore; 2021. pp. 1-15.
6. Hoevenaars AG, Krut S, Herder JL. Jacobian-based natural frequency analysis of parallel manipulators. Mech Mach Theory 2020;148:103775.
7. Briot S, Pashkevich A, Chablat D. On the optimal design of parallel robots taking into account their deformation and natural frequencies. In: ASME IDETC & CIE Conf. vol. DETC2009-86230. San Diego, California, USA: 2009. pp. 367-76.
8. Siciliano B, Khatib O. Springer Handbook of Robotics. Springer; 2016.
9. Cammarata A, Condorelli D, Sinatra R. An algorithm to study the elastodynamics of parallel kinematic machines with lower kinematic pairs. ASME J Mech Robot 2013;5:011004.
10. Dwivedy SK, Eberhard P. Dynamic analysis of flexible manipulators, a literature review. Mech Mach Theory 2006;41:749-77.
11. Briot S, Khalil W. In: Ceccarelli M, editor. Dynamics of Parallel Robots, vol. 35 of Mechanisms and Machine Science. Springer International Publishing AG Switzerland; 2015.
12. Khalil W, Gautier M. Modeling of mechanical systems with lumped elasticity. In: Proceedings 2000 ICRA. Millennium Conference. IEEE International Conference on Robotics and Automation. Symposia Proceedings (Cat. No. 00CH37065). vol. 4. San Francisco, CA, USA: IEEE; 2000. pp. 3964-69.
13. Wittbrodt E, Adamiec-Wójcik I, Wojciech S. Dynamics of Flexible Multibody Systems: Rigid Finite Element Method. Foundations of Engineering Mechanics. Springer Science & Business Media; 2007.
14. Briot S, Khalil W. Recursive and symbolic calculation of the elastodynamic model of flexible parallel robots. Int J Robot Res 2014;33:469-83.
15. Taghvaeipour A, Angeles J, Lessard L. Elastodynamics of a two-limb Schönflies motion generator. Proc Ins Mech Eng Part C J Mech Eng Sci 2015;229:751-64.
16. Boyer F, Coiffet P. Symbolic modeling of a flexible manipulator via assembling of its generalized Newton-Euler model. Mech Mach Theory 1996;31:45-56.
17. Rognant M, Courteille E, Maurine P. A systematic procedure for the elastodynamic modeling and identification of robot manipulators. IEEE Trans Robot 2010;26:1085-93.
18. Bauchau OA. Flexible Multibody Dynamics, vol. 176 of Solid Mechanics and Its Applications. Springer Science & Business Media; 2010.
19. de Jalon JG, Bayo E. Kinematic and Dynamic Simulation of Multibody Systems: the Real-time Challenge. Springer Science & Business Media; 2012.
20. Wu G, Shen H. In: Ding H, Sun R, editors. Parallel PnP Robots, vol. 7 of Research on Intelligent Manufacturing. Springer, Singapore; 2021.
21. Ku DM, Chen LW. Kineto-elastodynamic vibration analysis of robot manipulators by the finite element method. Comput Struct 1990;37:309-17.
22. Salisbury JK. Active stiffness control of a manipulator in cartesian coordinates. In: 1980 19th IEEE Conference on Decision and Control including the Symposium on Adaptive Processes. Albuquerque, NM, USA: 1980. pp. 95-100.
24. Wittbrodt E, Adamiec-Wójcik I, Wojciech S. Dynamics of Flexible Multibody Systems. Springer; 2006.
25. Quennouelle C, Gosselin C. Kinematostatic modeling of compliant parallel mechanisms. Meccanica 2011;46:155-69.
26. El-Khasawneh BS, Ferreira PM. Computation of stiffness and stiffness bounds for parallel link manipulators. Int J Mach Tool Manuf 1999;39:321-42.
27. Gosselin CM, Zhang D. Stiffness analysis of parallel mechanisms using a lumped model. Int J Robot Autom 2002;17:17-27.
28. Dai J, Ding X. Compliance analysis of a three-legged rigidly-connected platform device. ASME J Mech Des 2006;128:755-64.
29. Majou F, Gosselin C, Wenger P, Chablat D. Parametric stiffness analysis of the Orthoglide. Mech Mach Theory 2007;42:296-311.
30. Pashkevich A, Chablat D, Wenger P. Stiffness analysis of overconstrained parallel manipulators. Mech Mach Theory 2009;44:966-82.
31. Kövecses J, Angeles J. The stiffness matrix in elastically articulated rigid-body systems. Multi Syst Dyn 2007;18:169-84.
32. Quennouelle C, Gosselin CM. Stiffness Matrix of Compliant Parallel Mechanisms. In: Lenarčič J, Wenger P, editors. Advances in Robot Kinematics: Analysis and Design. Springer Netherlands; 2008. pp. 331-41.
33. Tyapin I, Hovland G. Kinematic and elastostatic design optimisation of the 3-DOF Gantry-Tau parallel kinematic manipulator. Modeling, Identification and Control 2009;30:39-56. DOI
34. Cammarata A, Caliò I, D'Urso D, et al. Dynamic stiffness model of spherical parallel robots. J Sound Vib 2016;384:312-24.
35. Wu L, Wang G, Liu H, Huang T. An approach for elastodynamic modeling of hybrid robots based on substructure synthesis technique. Mech Mach Theory 2018;123:124-36.
36. Wu J, Li T, Wang J, Wang L. Stiffness and natural frequency of a 3-DOF parallel manipulator with consideration of additional leg candidates. Robot Auton Syst 2013;61:868-75.
37. Lara-Molina FA, Koroishi EH, Costa TL. Elastodynamic Performance of a Planar Parallel Mechanism Under Uncertainties. In: International Symposiu on Multibody Systems and Mechatronics. Springer; 2017. pp. 183-92.
38. Wu G, Zhao W, Zhang X. Optimum time-energy-jerk trajectory planning for serial robotic manipulators by reparameterized quintic NURBS curves. Proc Ins Mech Eng Part C J Mech Eng Sci 2021;235:4382-93. DOI
39. Denavit J, Hartenberg RS. A kinematic notation for lower-pair mechanisms based on matrices. ASME J Appl Mech 1955;22:215-21.
40. Tsai LW. Robot Analysis: The Mechanics of Serial and Parallel Manipulators. John Wiley & Sons; 1999.
41. Ranjbaran F, Angeles J, González-Palacios MA, Patel RV. The mechanical design of a seven-axes manipulator with kinematic isotropy. J Intell Robot Syst 1995;14:21-41.
42. Pashkevich A, Klimchik A, Chablat D. Enhanced stiffness modeling of manipulators with passive joints. Mech Mach Theory 2011;46:662-79.
43. Wu G, Bai S, Kepler J. Mobile platform center shift in spherical parallel manipulators with flexible limbs. Mech Mach Theory 2014;75:12-26.
44. Rao SS. Mechanical Vibrations. 4th ed. Prentice Hall; 2003.
45. Dong C, Liu H, Huang T, Chetwynd DG. A screw theory-based semi-analytical approach for elastodynamics of the Tricept robot. ASME J Mech Robot 2019;11:031005.
