Creep dynamics of viscoelastic interfaces

The movement of a purely elastic interface driven on a disordered energy potential is characterized by a depinning transition: when the pulling force S is larger than some critical value S_1 the system is in a flowing regime and moves at a finite velocity. If S < S_1 the interface remains pinned and its velocity is zero. We show that for a one-dimensional interface, the inclusion of viscoelastic relaxation produces the appearance of an intervening regime between the pinned and the flowing phases in a well defined stress interval S_0<S<S_1, in which the interface evolves through a sequence of avalanches that give rise to a creep process. As S --> S_0 the creep velocity vanishes in an universal way that is governed by a directed percolation process. As S --> S_1 the creep velocity increases as a power law due to the increase of the typical size of the avalanches. The present observations may serve to improve the understanding of fatigue failure mechanisms.

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