期刊
APPLIED MATHEMATICS AND COMPUTATION
卷 432, 期 -, 页码 -出版社
ELSEVIER SCIENCE INC
DOI: 10.1016/j.amc.2022.127364
关键词
Maugis-Dugdale adhesive contact; Steigmann-Ogden surface model; Pull -off force; Graded coating; Triple integral equations
资金
- National Natural Science Foundation of China [12072072, 11872149]
- Fundamental Research Funds for the Central Universities [2242022k30062]
This paper investigates the adhesive nanocontact properties between a rigid cylindrical punch and an exponentially graded coating bonded with a homogeneous half-plane substrate. The study provides a generalized solution framework to the nanocontact problems of graded materials and structures in the presence of adhesive and surface effects. The results show the competitive relationship between adhesive and surface effects in determining the nanocontact behaviors.
This paper aims at investigating the adhesive nanocontact properties between a rigid cylin-drical punch and an exponentially graded coating perfectly bonded with a homogeneous half-plane substrate. The interface of nanocontact is modeled with the Maugis-Dugdale adhesive contact model and the Steigmann-Ogden surface mechanical theory. Under plane strain assumption, governing equations and boundary conditions of the nanocontact prob-lem are converted into triple integral equations. They are numerically solved for the deter-mination of nanocontact length, pressure distribution and the application range of the ad-hesive zone, by the use of Gauss-Chebyshev quadrature, Gauss-Legendre quadrature and a self-designed iterative algorithm. The method of solution and numerical algorithm are first validated against literature results. Extensive parametric studies are then conducted with respect to the adhesive energy density, Tabor's parameter, surface material constants and inhomogeneity index of the exponentially graded coating. Based on these results, the rela-tionship between adhesive and surface effects can be identified as competitive. Both are of great importance in the determination of nanocontact behaviors of graded materials and structures. In addition, the Maugis-Dugdale adhesive contact model is found to converge to the Johnson-Kendall-Roberts model under large Tabor's parameters. Large indenters, high adhesive energy densities, soft substrates and small adhesive cut-off distances are all helpful to the transition. The current work provides a generalized solution framework to the nanocontact problems of graded materials and structures in the simultaneous presence of adhesive and surface effects.(c) 2022 Elsevier Inc. All rights reserved.
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