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Elastic stress driven instabilities and break-up of multilayer thin films

Mogadalai Gururajan's picture

Elastic stress driven morphological instabilities in thin films have been studied extensively: see Jesson et al, J. Elect. Mat., 26, 9, pp., 1039-1047 (1997), for example, for a nice micrograph of rippling in Si-Ge system and a schematic of the explanation for the rippling. In the case of multilayer films, it is also well known that there could be  post-growth morphological changes, and the layer geometry as well as the number of layers play a crucial role apart from the elastic constants in these changes; see the studies on a Gadolinia-Silica system by Sahoo et al for example -- Appl. Surf. Sci., 252, pp. 1520-1537 (2005). In addition, there is also experimental evidence to show that in the case of multilayer films, there could be strong interactions between different layers of films:  see the studies on Si/Ge multilayers by B Rahmati et al, Appl. Phys. A, 62, pp. 575-579 (1996), for example.  Finally, Sridhar et al (Acta Mater., 45, 7, pp. 2715-2733 (1997)), using a linear stability analysis, showed that in embedded single and multilayer films, there could be two dominant modes of break-up, namely, symmetric and anti-symmetric.

The linear stability analyses of the type used by Sridhar et al, however, are not ideal for a detailed quantitative study of the effect of elastic interactions and volume fraction; further, such analyses are also not meant for the study of long term evolution and final break-up of thin films. In a paper of ours (Chirranjeevi et al--submitted to Acta Materialia), we study elastic stress driven morphological instabilities and consequent break-up of thin film assemblies using a phase field model.

Here are some of the salient conclusions from our study: 

  • Higher driving forces lead to an anti-symmetric onset of instability (and a lower value for the maximally growing wavelength;
  • The driving force can be tuned through modulus mismatch, or elastic anisotropy, or film height;
  • Volume fraction is an important independent parameter; increasing volume fraction increases interactions between layers (whose main effect is to reduce the driving force for destabilization) which result in increased inter-layer correlations, larger value for the maximally growing wavelength and a more symmetric onset; and,
  • Inter-layer correlations, when they appear, appear from the very early stages -- even before the perturbations become discernible.

For those of you interested in learning more about our studies, here is the preprint of our paper.

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