2011
DOI: 10.1209/0295-5075/93/26001
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Stability of a strongly anisotropic thin epitaxial film in a wetting interaction with elastic substrate

Abstract: The linear dispersion relation for surface perturbations, as derived by Levine et al., Phys. Rev. B 75, 205312 (2007) is extended to include a smooth surface energy anisotropy function with a variable anisotropy strength (from weak to strong, such that sharp corners and slightly curved facets occur on the corresponding Wulff shape). Through detailed parametric studies it is shown that a combination of a wetting interaction and strong anisotropy, and even a wetting interaction alone results in complicated lin… Show more

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Cited by 8 publications
(10 citation statements)
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“…As we observe now, the corner energy may drastically change the picture if allowed to increase. While a recent study linear stability of thin solid films with strongly anisotropic surface energy and wetting interactions has been carried out by Khenner et al [23], a more detailed discussion of the effects of strong anisotropy and corner regularization can best be found in Liu and Metiu [29], but also Cahn and Taylor [43]. Our results basically confirm their analysis and extension of Mullins' equation by including anisotropy and corner energy.…”
Section: Impact Of Strong Anisotropy and Deposition Flux On Faceting supporting
confidence: 86%
“…As we observe now, the corner energy may drastically change the picture if allowed to increase. While a recent study linear stability of thin solid films with strongly anisotropic surface energy and wetting interactions has been carried out by Khenner et al [23], a more detailed discussion of the effects of strong anisotropy and corner regularization can best be found in Liu and Metiu [29], but also Cahn and Taylor [43]. Our results basically confirm their analysis and extension of Mullins' equation by including anisotropy and corner energy.…”
Section: Impact Of Strong Anisotropy and Deposition Flux On Faceting supporting
confidence: 86%
“…Then the calculation of the functional derivative leads to a four-term expression [17] (see also Refs. [16,18,19])…”
Section: The Model For Surface Morphology Evolutionmentioning
confidence: 99%
“…A faceting instability was theoretically studied in several papers for different situations, which include film growth, substrate wetting, and heteroepitaxial stress, see for instance Refs. [10][11][12][13][14]17,18,26,[29][30][31][32] .…”
Section: B Qse and Anisotropymentioning
confidence: 99%