References
- Bonev I. 2003. The true origins of parallel robots. ParalleMIC.
- Breitner MH, Denk G, Rentrop P. 2008. Applied mathematics inspired by Roland Bulirsch, 1st ed. Berlin. Springer.
- Cameron RH, Martin WT. 1947. The orthogonal development of non-linear functionals in series of Fourier-Hermite functionals. Ann Math. 48(2):385–392. doi:10.2307/1969178.
- Codourey A. 1998. Dynamic modeling of parallel robots for computed-torque control implementation. Int J Rob Res. 17(12):1325–1336. doi:10.1177/027836499801701205.
- Dong M, Zhou Y, Li J, Rong X, Fan W, Zhou X, Kong Y. 2021. State of the art in parallel ankle rehabilitation robot: a systematic review. J Neuro Eng Rehabil. 18(1):1–15. doi:10.1186/s12984-021-00845-z.
- Fumagalli A, Masarati P. 2009. Real-time inverse dynamics control of parallel manipulators using general-purpose multibody software. Multibody Syst Dyn. 22(1):47–68. doi:10.1007/s11044-009-9153-7.
- Karim A. 1989. Adaptive computed torque control of robot manipulators. CSU.
- Khalil W, Guegan S. 2004. Inverse and direct dynamic modeling of Gough-Stewart robots. IEEE Trans Robot. 20(4):754–762. doi:10.1109/TRO.2004.829473.
- Kingsley C. 2015. Efficient computation of inverse dynamics for computed torque control applications of fully actuated complex multibody systems [master’s thesis]. Tucson (AZ): The University of Arizona.
- Lammerts I. 1993. Adaptive computed reference computed torque control of flexible manipulators. Technische Universiteit Eindhoven.
- Nagy Z. 2003. Recent advances in the optimal control of batch processes. Recent Res Dev Chem Eng. 5(1).
- Oftadeh R, Aref MM, Taghirad HD. 2010. Explicit dynamics formulation of Stewart-Gough platform: a Newton-Euler approach. IEEE/RSJ International Conference on Intelligent Robots and Systems; IEEE.
- Poursina M. 2016. Extended divide-and-conquer algorithm for uncertainty analysis of multibody systems in polynomial chaos expansion framework. J Comput Nonlinear Dyn. 11(3). doi:10.1115/1.4031573.
- Rahmati SM, Karimi A. 2022. The design and control of a footplate-based gait robo-assisted system for lower limb actuator. Machines. 10(7):546–546. doi:10.3390/machines10070546.
- Sabet S, Poursina M. 2017. Computed torque control of fully-actuated nondeterministic multibody systems. Multibody Syst Dyn. 41(4):347–365. doi:10.1007/s11044-017-9577-4.
- Sabet S, Dabiri A, Armstrong DG, Poursina M. 2017. Computed torque control of the Stewart platform with uncertainty for lower extremity robotic rehabilitation. American Control Conference (ACC); IEEE.
- Sabet S, Poursina M. 2015. Forward kinematic analysis of non-deterministic articulated multibody systems with kinematically closed-loops in polynomial chaos expansion scheme. International Design Engineering Technical Conferences and Computers and Information in Engineering Conference; American Society of Mechanical Engineers.
- Sandu A, Sandu C, Ahmadian M. 2006. Modeling multibody systems with uncertainties. Part I: theoretical and computational aspects. Multibody Syst Dyn. 15(4):369–391. doi:10.1007/s11044-006-9007-5.
- Shakti D, Mathew L, Kumar N, Kataria C. 2018. Effectiveness of robo-assisted lower limb rehabilitation for spastic patients: a systematic review. Elsevier.
- Song Z, Yi J, Zhao D, Li X. 2005. A computed torque controller for uncertain robotic manipulator systems: fuzzy approach. Fuzzy Sets Syst. 154(2):208–226. doi:10.1016/j.fss.2005.03.007.
- Stewert D. 1966. A platform with 6 degrees of freedom. 371–386.
- Xiu D, Karniadakis GE. 2002. The Wiener–Askey polynomial chaos for stochastic differential equations. SIAM J Sci Comput. 24(2):619–644. doi:10.1137/S1064827501387826.
- Yu X, Li B, He W, Feng Y, Cheng L, Silvestre C. 2022. Adaptive-constrained impedance control for human–robot co-transportation. IEEE Trans Cybern. 52(12):13237–13249. doi:10.1109/TCYB.2021.3107357.
- Zuo S, Li J, Dong M, Zhou X, Fan W, Kong Y. 2020. Design and performance evaluation of a novel wearable parallel mechanism for ankle rehabilitation. Front Neurorobot. 14:9–9. doi:10.3389/fnbot.2020.00009.