Abstract
This paper aims to create a conceptual map of problems and solutions concerning High Power Density Speed Reducers (HPDSRs), i.e. planetary gearboxes, cycloidal gears and harmonic drives. The existing designs of HPDSRs are explored and classified through the Problem Solution Network (PSN), i.e. a method based on the Network of Problems from the TRIZ base of knowledge that considers different levels of abstraction. Through the PSN, it was possible to highlight conceptual design differences and communalities among the various HPDSRs in order to clarify the working principles of existing solutions. HPDSRs carry out the speed reduction through components that perform planetary motions. Therefore, a first distinction has been made based on input and output motions. Cycloidal and harmonic solutions have as output the rotation motion of the planet while planetary gear trains have as output the revolution motion of the planetary pinion. A second classification has been made on the strategy for avoiding the secondary path of contact, i.e. the unwanted contact between two components outside of the expected contact area. Cycloidal solutions modify the tooth profile while harmonic solutions deform the planetary pinion. Further considerations have been made on multi-stage solutions that take into account differential principles to multiply the useful function.
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References
Youmans, R.J., Arciszewski, T.: Design fixation: classifications and modern methods of prevention. AI EDAM 28(2), 129–137 (2014)
Sensinger, J. W., Lipsey, J. H.: Cycloid vs. harmonic drives for use in high ratio, single stage robotic transmissions. In: 2012 IEEE International Conference on Robotics and Automation, pp. 4130–4135. IEEE (2012)
Concli, F., Maccioni, L., Gorla, C.: Lubrication of gearboxes: CFD analysis of a cycloidal gear set. WIT Trans. Eng. Sci. 123, 101–112 (2019)
Olson, D.G., Erdman, A.G., Riley, D.R.: Topological analysis of single-degree-of-freedom planetary gear trains. J. Mech. Des. 113(1), 10–16 (1991)
Chen, B., Fang, T., Li, C., Wang, S.: Gear geometry of cycloid drives. Sci. China Ser. E: Technol. Sci. 51(5), 598–610 (2008)
Gorla, C., Davoli, P., Rosa, F., Longoni, C., Chiozzi, F., Samarani, A.: Theoretical and experimental analysis of a cycloidal speed reducer. J. Mech. Des. 130(11) (2008)
Sensinger, J.W.: Efficiency of high-sensitivity gear trains, such as cycloid drives. J. Mech. Des. 135(7) (2013)
Zigmond, E.J.: Harmonic Drive Development, vol. 412. Pratt & Whitney Aircraft Division, United Aircraft Corporation, CANEL Operations (1964)
Ostapski, W.: Analysis of the stress state in the harmonic drive generator-flexspline system in relation to selected structural parameters and manufacturing deviations. Bull. Polish Acad. Sci. Tech. Sci. 683–698 (2010)
Fiorineschi, L., Rotini, F., Rissone, P.: A new conceptual design approach for over-coming the flaws of functional decomposition and morphology. J. Eng. Des. 27(7), 438–468 (2016)
Fiorineschi, L., Frillici, F.S., Rotini, F.: Enhancing functional decomposition and morphology with TRIZ: literature review. Comput. Ind. 94, 1–15 (2018)
Fiorineschi, L.: Abstraction framework to support students in learning creative conceptual design. J. Eng. Des. Technol. 16, 616–636 (2018)
Fiorineschi, L., Frillici, F.S., Rotini, F., Tomassini, M.: Exploiting TRIZ tools for enhancing systematic conceptual design activities. J. Eng. Des. 29(6), 259–290 (2018)
PDTA. https://www.ptda.org/resources/product-training/pt-mc-tech-tips/gears.aspx. Accessed 11 June 2020
Thube, S. V., Bobak, T.R.: Dynamic analysis of a cycloidal gearbox using finite element method. AGMA Technical Paper, pp. 1–13 (2012)
Blagojevic, M., Marjanovic, N., Djordjevic, Z., Stojanovic, B., Disic, A.: A new design of a two-stage cycloidal speed reducer. J. Mech. Des. 133(8), 085001 (2011)
Sensinger, J.W.: Unified approach to cycloid drive profile, stress, and efficiency optimization. J. Mech. Des. 132(2), 024503–024508 (2010)
Malhotra, S.K., Parameswaran, M.A.: Analysis of a cycloid speed reducer. Mech. Mach. Theory 18(6), 491–499 (1983)
Ghorbel, F.H., Gandhi, P.S., Alpeter, F.: On the kinematic error in harmonic drive gears. J. Mech. Des. 123(1), 90–97 (2001)
Maiti, R.: A novel harmonic drive with pure involute tooth gear pair. J. Mech. Des. 126(1), 178–182 (2004)
Chen, X., Liu, Y., Xing, J., Lin, S., Xu, W.: The parametric design of double-circular-arc tooth profile and its influence on the functional backlash of harmonic drive. Mech. Mach. Theory 73, 1–24 (2014)
Kosse, V.: Analytical investigation of the change in phase angle between the wave generator and the teeth meshing zone in high-torque mechanical harmonic drives. Mech. Mach. Theory 32(5), 533–538 (1997)
Tuplin, W.A.: Designing compound epicyclic gear trains for maximum speed at high velocity ratios. Mach. Des. 29(7), 100–104 (1957)
Lin, W.S., Shih, Y.P., Lee, J.J.: Design of a two-stage cycloidal gear reducer with tooth modifications. Mech. Mach. Theory 79, 184–197 (2014)
Cavallucci, D., Khomenko, N.: From TRIZ to OTSM-TRIZ: addressing complexity challenges in inventive design. Int. J. Prod. Dev. 4(1–2), 4–21 (2007)
Khomenko, N., De Guio, R.: OTSM network of problems for representing and analysing problem situations with computer support. In: León-Rovira, N. (ed.) CAI 2007. ITIFIP, vol. 250, pp. 77–88. Springer, Boston, MA (2007). https://doi.org/10.1007/978-0-387-75456-7_8
Lin, H.H.: Application of a fuzzy decision model to the design of a pillbox for medical treatment of chronic diseases. Appl. Sci. 9(22), 4909 (2019)
Maiti, R., Roy, A.K.: Minimum tooth difference in internal-external involute gear pair. Mech. Mach. Theory 31(4), 475–485 (1996)
Fiorineschi, L., Papini, S., Pugi, L., Rindi, A. Rotini, F.: Systematic design of a new gearbox for concrete mixers. J. Eng. Des. Technol. (2020)
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Maccioni, L., Borgianni, Y., Concli, F. (2020). High Power Density Speed Reducers: A TRIZ Based Classification of Mechanical Solutions. In: Cavallucci, D., Brad, S., Livotov, P. (eds) Systematic Complex Problem Solving in the Age of Digitalization and Open Innovation. TFC 2020. IFIP Advances in Information and Communication Technology, vol 597. Springer, Cham. https://doi.org/10.1007/978-3-030-61295-5_20
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DOI: https://doi.org/10.1007/978-3-030-61295-5_20
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