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Original Articles

Improved Muller approximate solution of the pull-off of a sphere from a viscoelastic substrate

Pages 2175-2183 | Received 11 Nov 2020, Accepted 21 Jan 2021, Published online: 13 Feb 2021

Keep up to date with the latest research on this topic with citation updates for this article.

Read on this site (4)

M. Ciavarella, Qing-Ao Wang & Qunyang Li. (2023) Maugis-Tabor parameter dependence of pull-off in viscoelastic line Hertzian contacts. The Journal of Adhesion 99:6, pages 972-987.
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Michele Ciavarella. (2022) An upper bound for viscoelastic pull-off of a sphere with a Maugis-Dugdale model. The Journal of Adhesion 98:13, pages 2118-2131.
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Zhiqian Wang & Xingna Liu. Pull-off of viscoelastic spherical contact. Journal of Adhesion Science and Technology 0:0, pages 1-19.
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M. Ciavarella. Pull-off of a rigid cone from a viscoelastic substrate. Journal of Adhesion Science and Technology 0:0, pages 1-12.
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Articles from other publishers (3)

Ivan Argatov. (2023) Mechanics of heterogeneous adhesive contacts. International Journal of Engineering Science 190, pages 103883.
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I I Argatov, I A Lyashenko & V L Popov. (2023) Rate-dependent JKR-type decohesion of a cylindrical punch from an elastic substrate. Physica Scripta 98:5, pages 055905.
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Francesc Pérez-Ràfols, Jan Steven Van Dokkum & Lucia Nicola. (2023) On the interplay between roughness and viscoelasticity in adhesive hysteresis. Journal of the Mechanics and Physics of Solids 170, pages 105079.
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