2001
DOI: 10.1016/s1350-6307(00)00027-3
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Load distribution in the axial direction in a spline coupling

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Cited by 38 publications
(22 citation statements)
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“…This figure represents the contact pressure trend versus the normalized axial position, obtained by dividing the actual axial position by the tooth width (Cuffaro et al, 2012). Pressure distributions was obtained by means of the Tjernberg model (Tjernberg, 2001b), with a 200 N·m torque and considering different tooth stiffness values, obtained for different resultant force application points described as follows: (1) nominal case, stiffness corresponding to the pitch diameter; (2) test cases 1 to 5, stiffness corresponding to those reported in Table 2. …”
Section: Resultsmentioning
confidence: 99%
“…This figure represents the contact pressure trend versus the normalized axial position, obtained by dividing the actual axial position by the tooth width (Cuffaro et al, 2012). Pressure distributions was obtained by means of the Tjernberg model (Tjernberg, 2001b), with a 200 N·m torque and considering different tooth stiffness values, obtained for different resultant force application points described as follows: (1) nominal case, stiffness corresponding to the pitch diameter; (2) test cases 1 to 5, stiffness corresponding to those reported in Table 2. …”
Section: Resultsmentioning
confidence: 99%
“…Combining the equilibrium equations and compatibility conditions defined by equations (7a) to (7c) and (9), generalized governing equations and constraints for any of the spline types shown in Figure 1…”
Section: Governing Equationsmentioning
confidence: 99%
“…Models proposed in literature 3–6 demonstrated some level of improvements in capturing complicated effects of manufacturing error, parallel offset misalignment and combined loading conditions, but they were all limited to calculating only the tooth-to-tooth load sharing while failing to predict the actual load distributions and contact stresses on spline teeth. Aside from these analytical models, computational models 720 using finite element or boundary element methods were also commonly used in spline load distribution analysis. These computational models were superior to analytical models in terms of their capabilities and accuracy, but they required considerable computational time for each contact analysis at a single kinematic position.…”
Section: Introductionmentioning
confidence: 99%
“…The mechanical behaviour of straight-sided splines and their plain fatigue and wear behaviour has received considerable attention [14][15][16][17][18][19][20][21]. Spline couplings typically have three main sources of stress concentration important for plain fatigue: There is a transition in torque and axial load distributions through the coupling and, depending on the relative torsional stiffnesses of the shafts, it is possible that the transition can occur almost entirely at one end of the coupling, thus leading to failure at the associated position.…”
Section: Fatigue Of Spline Couplingsmentioning
confidence: 99%