2018
DOI: 10.1016/j.ymssp.2017.01.007
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Research on macro-mesoscopic normal dynamic characteristics of sliding joint surface

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Cited by 14 publications
(3 citation statements)
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“…For the lubricated rough surfaces, the normal interfacial stiffness consists of the micro-asperity contact and the lubricant part, acting in parallel (Dwyer-Joyce et al, 2011; Gonzalez-Valadez et al, 2005; Sun et al, 2018; Wang et al, 2018). The normal stiffness of the lubricated interface can be written aswhere k s is the solid component of the normal contact stiffness per unit and k l is the lubricant component of the contact stiffness.…”
Section: Contact Modeling Of the Lubricated Rough Interfacementioning
confidence: 99%
“…For the lubricated rough surfaces, the normal interfacial stiffness consists of the micro-asperity contact and the lubricant part, acting in parallel (Dwyer-Joyce et al, 2011; Gonzalez-Valadez et al, 2005; Sun et al, 2018; Wang et al, 2018). The normal stiffness of the lubricated interface can be written aswhere k s is the solid component of the normal contact stiffness per unit and k l is the lubricant component of the contact stiffness.…”
Section: Contact Modeling Of the Lubricated Rough Interfacementioning
confidence: 99%
“…For the dynamic modeling of sliding joints, some scholars have set up the relationship among the dynamic parameters of joints by establishing an analytical model. [24][25][26] Based on the principle of the Single-Degree-of-Freedom System, Guo et al 24 derived an analytical model for identifying dynamic stiffness and conducted experiments on a self-developed test sliding platform to obtain the law of sliding speed, interfacial pressure medium, and other factors on the effect of stiffness. Wang et al 25 analyzed the structural characteristics of sliding joints of a double-flat sliding guide and derived the analytical dynamic equation based on the Reynolds equation considering boundary lubrication and fractal theory.…”
Section: Introductionmentioning
confidence: 99%
“…[24][25][26] Based on the principle of the Single-Degree-of-Freedom System, Guo et al 24 derived an analytical model for identifying dynamic stiffness and conducted experiments on a self-developed test sliding platform to obtain the law of sliding speed, interfacial pressure medium, and other factors on the effect of stiffness. Wang et al 25 analyzed the structural characteristics of sliding joints of a double-flat sliding guide and derived the analytical dynamic equation based on the Reynolds equation considering boundary lubrication and fractal theory. Based on the discrete Iwan modeling idea, Zong et al 26 used the Jenkins elements to simulate the tangential stick-slip properties of sliding joints considering features of fractal surfaces under normal loading conditions.…”
Section: Introductionmentioning
confidence: 99%