Abstract
The main goal of presented work was to analyse, design and model a 1-dof deployable mechanism with circular shape. The Bennett’s linkage and scissor linkage have been used as the unit mechanisms. Kinematics of the Bennett’s linkage has been analysed based on symmetry. The parameters of the Bennett’s linkage have been calculated through the inverse kinematic calculation. Then the principle of connecting different Bennett’s linkages has been proposed. The mechanism can be folded into a bundle of links and deployed into a circular surface.
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References
Łuczak, S.: Experimental Studies of Hysteresis in MEMS Accelerometers: a Commentary. IEEE Sensors J. 15, 3492-3499 (2015)
Łuczak, S.: Guidelines for Tilt Measurements Realized by MEMS Accelerometers. Int. J. Precis. Eng. Manuf. 15, 489-496 (2014)
Bodnicki, M., & Kamiński, D. (2014). In-pipe Microrobot Driven by SMA Elements. In Mechatronics 2013 (pp. 527-533). Springer International Publishing.
Osiński, D., & Szykiedans, K. (2015). Small Remotely Operated Screw-Propelled Vehicle. In Progress in Automation, Robotics and Measuring Techniques (pp. 191-200). Springer International Publishing.
Jasińska-Choromańska, D., Szykiedans, K., Wierciak, J., Kołodziej, D., Zaczyk, M., Bagiński, K., & Kabziński, B. (2013). Mechatronic system for verticalization and aiding the motion of the disabled. Bulletin of the Polish Academy of Sciences: Technical Sciences, 61(2), 419-431.
Wierciak, J., Bagiński, K., Jasińska-Choromańska, D., & Strojnowski, T. (2014). Orthotic Robot as a Self Optimizing System. In Mechatronics 2013 (pp. 607-614). Springer International Publishing.
Bagiński, K., Jasińska-Choromańska, D., & Wierciak, J. (2013). Modelling and simulation of a system for verticalization and aiding the motion of individuals suffering from paresis of the lower limbs. Bulletin of the Polish Academy of Sciences: Technical Sciences, 61(4), 919-928.
Gan, W. W., & Pellegrino, S. (2003, April). Closed-loop deployable structures. In Proceeding of the 44th AIAA/ASME/ASCE/AHS/ASC Structures, Structural Dynamics, and Materials Conference, Norfork, VA.
Wei, G., Ding, X., & Dai, J. S. (2010). Mobility and geometric analysis of the Hoberman switch-pitch ball and its variant. Journal of Mechanisms and Robotics, 2(3), 031010.
Hoberman, C. (1991). U.S. Patent No. 5,024,031. Washington, DC: U.S. Patent and Trademark Office.
Kiper, G., Söylemez, E., & Kişisel, A. Ö. (2008). A family of deployable polygons and polyhedra. Mechanism and Machine Theory, 43(5), 627-640.
Bennett’s, G T. A new mechanism, Engineering (1903). 76. 777-778.
Bennett’s, G T. The parallel motion of Sarrus and some allied mechanisms. Philosophy Magazine (1905), 803-810.
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Szykiedans, K., Baska, G., Nowakowski, P. (2016). The Analysis of Bennett’s linkage as a part of deployable mechanism. In: Jabłoński, R., Brezina, T. (eds) Advanced Mechatronics Solutions. Advances in Intelligent Systems and Computing, vol 393. Springer, Cham. https://doi.org/10.1007/978-3-319-23923-1_44
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DOI: https://doi.org/10.1007/978-3-319-23923-1_44
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