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  1. ; ; (, Calc. Var. Partial Differential Equations)
    Mondino, Andre; Neves, Andre; Szekelyhidi, Laszlo (Ed.)
    This paper addresses a two-dimensional sharp interface variational model for solid-state dewetting of thin films with surface energies, introduced byWang, Jiang, Bao, and Srolovitz in Jiang et al. (Scr Mater 115:123–127, 2016). Using the H−1-gradient flow structure of the evolution law, short-time existence for a surface diffusion evolution equation with curvature regularization is established in the context of epitaxially strained two-dimensional films. The main novelty, as compared to the study of the wetting regime, is the presence of moving contact lines. 
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    Free, publicly-accessible full text available May 30, 2026