Adhesion is a key factor in many tribological processes, especially wear. We generalize a recent formulation for the indentation of a multilayered material using an efficient integral transform method, to the case of adhesion, using a simple energetic transformation in the JKR regime. Then, we specialize the study for the geometry of the Surface Force Apparatus, which consists of two thin layers on a substrate, where the intermediate layer is softer than the other two. We find the pull-off force under "force control" (i.e. for "soft" loading systems), as well as under "displacement control" (i.e. for "rigid" systems), as a function of the geometrical thicknesses and material properties ratios, and the method is fully implemented in a fast Mathematica code, available to the public (see Appendix).
On adhesive theories in multilayered interfaces, with particular regard to "surface force apparatus" geometry / Tricarico, Michele; Papangelo, Antonio; Constantinescu, Andrei; Ciavarella, Michele. - In: FACTA UNIVERSITATIS. SERIES: MECHANICAL ENGINEERING. - ISSN 0354-2025. - STAMPA. - 17:1(2019), pp. 95-102. [10.22190/FUME190118011T]
On adhesive theories in multilayered interfaces, with particular regard to "surface force apparatus" geometry
Michele Tricarico;Antonio Papangelo;Michele Ciavarella
2019-01-01
Abstract
Adhesion is a key factor in many tribological processes, especially wear. We generalize a recent formulation for the indentation of a multilayered material using an efficient integral transform method, to the case of adhesion, using a simple energetic transformation in the JKR regime. Then, we specialize the study for the geometry of the Surface Force Apparatus, which consists of two thin layers on a substrate, where the intermediate layer is softer than the other two. We find the pull-off force under "force control" (i.e. for "soft" loading systems), as well as under "displacement control" (i.e. for "rigid" systems), as a function of the geometrical thicknesses and material properties ratios, and the method is fully implemented in a fast Mathematica code, available to the public (see Appendix).File | Dimensione | Formato | |
---|---|---|---|
4922-30146-1-PB.pdf
accesso aperto
Tipologia:
Versione editoriale
Licenza:
Creative commons
Dimensione
304.19 kB
Formato
Adobe PDF
|
304.19 kB | Adobe PDF | Visualizza/Apri |
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.