2020
DOI: 10.1108/aa-03-2019-0059
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Estimation for normal contact stiffness of joint surfaces by considering the variation of critical deformation

Abstract: Purpose This paper aims to study the relationship between normal contact stiffness and contact load. It purpose a new calculation model of the normal contact stiffness of joint surfaces by considering the elastic–plastic critical deformation change of asperities contact. Design/methodology/approach The paper described the surface topography of joint surfaces based on fractal geometry, and fractal parameters and of fractal function derived from measurement data. According to the plastic–elastic contact theory… Show more

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Cited by 20 publications
(5 citation statements)
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“…On the basis of KE model, the influence of interaction between asperities on the normal contact stiffness is considered by introducing the fractal dimension D( 12 D  ) of rough surface profiles [28]. Based on the fractal model, the normal contact stiffness K0 of joint surfaces can be expressed as follows [29]:…”
Section: Normal Contact Stiffness Of the Remaining Zonementioning
confidence: 99%
“…On the basis of KE model, the influence of interaction between asperities on the normal contact stiffness is considered by introducing the fractal dimension D( 12 D  ) of rough surface profiles [28]. Based on the fractal model, the normal contact stiffness K0 of joint surfaces can be expressed as follows [29]:…”
Section: Normal Contact Stiffness Of the Remaining Zonementioning
confidence: 99%
“…of rough surface profiles [28]. Based on the fractal model, the normal contact stiffness K0 of joint surfaces can be expressed as follows [29]:…”
Section: Normal Contact Stiffness Of the Remaining Zonementioning
confidence: 99%
“…Furthermore, the contact stiffness calculation model of single asperity was brought forward by considering critical deformation change. Owing to the possibility of plastic deformation during the loading process, the experimental curve was nonlinear, resulting in an error between the experimental results and the theoretical calculation results [9]. Liu et al aimed to improve the computational accuracy of the fractal dimension of the profile curve, and a two-stage method based on the power spectrum method and the structure-function method was proposed [10].…”
Section: Introductionmentioning
confidence: 99%