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Please use this identifier to cite or link to this item: https://hdl.handle.net/2445/18715

Growth of unstable interfaces in disordered media

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The effects of a disordered medium in the growth of unstable interfaces are studied by means of two local models with multiplicative and additive quenched disorder, respectively. For short times and large pushing the multiplicative quenched disorder is equivalent to a time-dependent noise. In this regime, the linear dispersion relation contains a destabilizing contribution introduced by the noise. For long times, the interface always gets pinned. We model the systematics of the pinned shapes by means of an effective nonlinear model. These results show good agreement with numerical simulations. For the additive noise we find numerically that a depinning transition occurs.

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LACASTA PALACIO, Ana María, et al. Growth of unstable interfaces in disordered media. Physical Review E. 1998. Vol. 57, num. 5, pags. 1459-1464. ISSN 1539-3755. [consulted: 9 of August of 2026]. Available at: https://hdl.handle.net/2445/18715

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