Abstract
The gravity compensation is used in linkage systems to minimize the effect of the gravitational torques to reduce the required actuator power. In this paper, a modified Chained-Pseudo-Rigid-Body model (CPRBM) based methodology is proposed to design irregular-shaped torsion springs for gravity compensation in linkage systems. The optimal design of an irregular-shaped torsion spring is obtained by minimizing the overall potential energy of the compliant mechanism system modeled by the modified CPRBM under a varying gravitational torque and employing the Genetic Algorithm(GA) optimization. A numerical example is given with the results compared with a Finite Element Method(FEM) simulation and a prototype experiment to verify the feasibility of the proposed method and show that the proposed method can generate an irregular-shaped torsion spring with relatively small errors.
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References
Vermeulen, M., Wisse, M.: Intrinsically safe robot arm: Adjustable static balancing and low power actuation. Int. J. Soc. Robot. 2(3), 275–288 (2010)
Arakelian, V.: Gravity compensation in robotics. Adv. Robot. Int. J. Robot. Soc. Jpn. 30(2), 79–96 (2016)
Whitney, J. P., Hodgins, J. K.: A passively safe and gravity-counterbalanced anthropomorphic robot arm. In: 2014 IEEE International Conference on Robotics and Automation (ICRA). IEEE (2014)
Arakelian, V.: The history of the creation and development of hand-operated balanced manipulators (HOBM). In: International Symposium on History of Machines and Mechanisms, pp. 347–356. Springer, Dordrecht (2007)
Fukushima, E.F., et al.: 1P1-N-046 teleoperated buggy vehicle and weight balanced arm system for mechanization of mine detection tasks: System integration and field evaluation tests (mobile manipulation robot 2, mega-integration in robotics and mechatronics to assist our daily lives). Proc. JSME Ann. Conf. Robot. Mechatron. (Robomec) 2005, 56 (2005)
Nguyen, V.L., Lin, C.-Y., Kuo, C.-H.: Gravity compensation design of planar articulated robotic arms using the gear-spring modules. J. Mech. Robot. 12(3), 1–35 (2020)
Huissoon, J.P., Wang, D.: On the design of a direct drive 5-bar-linkage manipulator. Robotica 9(4), 441–446 (1991)
Gopalswamy, A., Gupta, P., Vidyasagar, M.: A new parallelogram linkage configuration for gravity compensation using torsional springs. ICRA1992 (2003)
Howell, L.L.: Compliant Mechanisms. Wiley-Interscience, New York (2008)
Yu, Y.-Q., Zhu, S.-K.: 5R pseudo-rigid-body model for inflection beams in compliant mechanisms. Mech. Mach. Theory 116, 501–512 (2017)
Leishman, L. C., Colton, M. B.: A Pseudo-rigid-body Model approach for the design of compliant mechanism springs for prescribed force-deflections. In: Volume 6: 35th Mechanisms and Robotics Conference, Parts A and B. ASMEDC (2011)
Jin, M., et al.: A CPRBM-based method for large-deflection analysis of contact-aided compliant mechanisms considering beam-to-beam contacts. Mech. Mach. Theory 145(103700), 103700 (2020)
Turkkan, O.A., Su, H.-J.: DAS-2D: a concept design tool for compliant mechanisms. Mech. Sci. 7(2), 135–148 (2016)
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Shan, Z., Endo, M., Nakamura, H., Tanaka, S. (2023). Irregular-Shaped Torsion Spring Design for Gravity Compensation in Linkage Systems: A Modified CPRBM Based Methodology. In: Okada, M. (eds) Advances in Mechanism and Machine Science. IFToMM WC 2023. Mechanisms and Machine Science, vol 147. Springer, Cham. https://doi.org/10.1007/978-3-031-45705-0_27
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DOI: https://doi.org/10.1007/978-3-031-45705-0_27
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