2007
DOI: 10.1243/0954406jmes114
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Design and analysis of radially tapered disc springs with parabolically varying thickness

Abstract: A theoretical analysis on Belleville spring with parabolically varying thickness is presented in this study. The analysis aims at modifying the thickness profile of radially tapered Belleville spring in order to increase the span of null slope zone in its stiffness curve, which is beneficial in some regulation processes. The expression for linearly varying thickness used by Rosa et al. is modified to incorporate a curvature factor and the corresponding load as well as stress equations are derived using the hyp… Show more

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Cited by 18 publications
(8 citation statements)
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“…This is implemented by building two axisymmetric field outputs, one for σ residual,tan and one for σ residual,rad , in Abaqus/CAE. These output fields will later be used for the computation of σ I,min , σ I,max , σ II,min , and σ II,max according to Equations (24) to (27).…”
Section: Building the Finite Element Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…This is implemented by building two axisymmetric field outputs, one for σ residual,tan and one for σ residual,rad , in Abaqus/CAE. These output fields will later be used for the computation of σ I,min , σ I,max , σ II,min , and σ II,max according to Equations (24) to (27).…”
Section: Building the Finite Element Modelmentioning
confidence: 99%
“…The calculation followed Equations ( 24) and (25). Field outputs describing σ I,min and σ II,min were computed following Equations ( 26) and (27).…”
Section: Example Applicationmentioning
confidence: 99%
“…Therefore, some help on the study of quasi-zero stiffness isolators has been provided. 5,6 At present, the research on the disc spring is mainly focused on the static design and experimental study based on the load-deflection relationship, 4,[7][8][9] the theoretical basis of which is the pioneering model proposed by Almen and Laszlo. 7 Influenced by Timoshenko, 10 Almen and Laszlo put forward three hypotheses, the first is that the angular deformation of the cross-section is relatively small, the second is that the cross-section remains unchanged at the deflection position, and the third is that the load is uniformly distributed on the circumference.…”
Section: Introductionmentioning
confidence: 99%
“…e calculation relationship between the geometric properties of disc springs and the bearing capacity was also given. Relying on the theoretical research of Rosa and Messina [16] and Saini et al [17], the relationship between the bearing capacity and deformation of disc springs with linear varying and parabolic cross-sections through calculation and analysis, respectively, is investigated. Ozaki et al [18] performed static and dynamic analysis on the friction boundary of disc springs using the numerical method.…”
Section: Introductionmentioning
confidence: 99%