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Analysis of stress state of toothed ring of flexspline by means the BEM

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Języki publikacji
EN
Abstrakty
EN
Purpose: The paper presents an analysis of the influence of design features of the flexspline in a harmonic drive, such as the relative radial deformation, the relative coating thickness and the design features of the basic rack tooth profile, on stress values in the bottom lands of a toothed ring. Design/methodology/approach: In numerical calculations, the software developed at the Faculty of Transport of the Silesian University of Technology was used. The program automatically generates a profile of the flexspline and a boundary elements mesh on the grounds of the flexspline and working tool assigned parameters. In the analysis of the state of stress, the boundary element method (BEM) was applied. Findings: A decreased value of the curve radius of the head of the basic rack tooth profile results in a change in the width of the tooth bottom land, shortening of the transition curve in the tooth base and a reduction of the tooth thickness at its base, which in turn leads to increased values of stress. Yet, the influence of the relative curve radius of the head of the basic rack tooth profile on the stress value is insignificant. The increase of the torque and relative coating thickness for different value of the curve radius of the head of the basic rack tooth profile cause an increase of stress in the bottom lands of the toothed ring. Research limitations/implications: The paper presents strength calculations for the teeth in toothed ring of a flexspline of a double harmonic drive by means of boundary elements method (BEM). The results of numerical calculations correspond in terms of their quality to the results presented in the literature, which were calculated by finite element method (FEM). Originality/value: In the analysis of the state of stress of toothed ring of flexspline, the boundary element method (BEM) was applied.
Rocznik
Strony
40--45
Opis fizyczny
Bibliogr. 18 poz.
Twórcy
autor
  • Faculty of Transport, Silesian University of Technology, ul. Krasińskiego 8, 40-019 Katowice, Poland
Bibliografia
  • [1] A. Nalepa, Stress state analysis of harmonic drive flexspline, Overview of Mechanical Engineering 11 (1976) 376-378 (in Polish).
  • [2] General Catalogue Harmonic Drive AG, 05.2009.
  • [3] M. N. Ivanov, Harmonic gear drive, Moscow, 1981.
  • [4] W. N. Gorelow, Stress state of the toothed ring of harmonic drives flexible gear, Soviet Engineering Research 5 (1979) 7-10.
  • [5] S. A. Suvalov, V. N. Gorelov, Stress in the flexible gear by finite element method, Soviet Engineering Research 3 (1983) 9-11.
  • [6] V. A. Toropičjin, Stress-deformation analysis of the flexible gear of harmonic drive by finite element method, Soviet Engineering Research 2 (1988) 17-21.
  • [7] O. Kayabasi, F. Erzincanli, Shape optimization of tooth profile of a flexspline for a harmonic drive by finite element modelling, Materials and Design 28 (2005) 441-447.
  • [8] P. Folęga, A. Wilk, The selection construction feature of harmonic gear drive flexspline with FEM, Overview of Mechanical Engineering 10 (2002) 31-35 (in Polish).
  • [9] P. Folęga, A. Wilk, Numerical analysis of flexspline with gap contact elements, Scientific Books of the Silesian Technical University, Series of Transport 41 (2000) 35-42 (in Polish).
  • [10] L. Müller, Gears - design, WNT, 1996 (in Polish).
  • [11] P. Folęga, Stress analysis of gears by means boundary elements method, Maintenance Problems 62 (2006) 157-164 (in Polish).
  • [12] C.A. Brebbia, J. Dominguez, Boundary elements, An introductory course, CMP and McGraw-Hill, Southampton/New York, 1989.
  • [13] P. Folęga, Determining stresses in bottom lands of the toothed ring of a flexspline in a harmonic drive by BEM, Overview of Mechanical Engineering 7-8 (2009) 54-58 (in Polish).
  • [14] W. Ostapski, Harmonic drive, University of Technology Publishing House, Warsaw, 2011 (in Polish).
  • [15] M. Mijał, Synthesis of toothed harmonic drive, University of Technology Publishing House, Rzeszow, 1999 (in Polish).
  • [16] R. Przyłucki, S. Golak, B. Oleksiak, L. Blacha, Influence of the geometry of the arrangement inductor - crucible to the velocity of the transport of mass in the liquid metallic phase mixed inductive, Archives of Civil and Mechanical Engineering 11/1 (2011) 171-179.
  • [17] J. Łabaj, G. Siwiec, B. Oleksiak, Surface tension of expanded slag from steel manufacturing in electrical furnace, Metalurgija 50/3 (2011) 209-211.
  • [18] L. Blacha, Examinations of antimon displacement speed from blister copper in the process of vacuum refining, Archives of Metallurgy and Materials 50/4 (2005) 989-1002.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-9d103445-a9d4-4142-b9fb-a3dd1307a271
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