Disconnection-Mediated Migration of Interfaces in Microstructures: I. continuum model
Jian Han, David J. Srolovitz, Marco Salvalaglio

TL;DR
This paper introduces a continuum model for interface migration in microstructures that incorporates crystallography and disconnection mechanisms, providing a rigorous equation of motion for curved interfaces influenced by various driving forces.
Contribution
It develops a new interface migration model that accounts for crystallography and microscopic disconnection mechanisms, advancing the understanding of microstructure evolution.
Findings
Derived a comprehensive equation of motion for interface migration.
Validated the model with diffuse interface simulations for complex microstructures.
Established a framework linking microscopic mechanisms to macroscopic interface dynamics.
Abstract
A long-standing goal of materials science is to understand, predict and control the evolution of microstructures in crystalline materials. Most microstructure evolution is controlled by interface motion; hence, the establishment of rigorous interface equations of motion is a universal goal of materials science. We present a new model for the motion of arbitrarily curved interfaces that respects the underlying crystallography of the two phases/domains meeting at the interface and is consistent with microscopic mechanisms of interface motion; i.e., disconnection migration (line defects in the interface with step and dislocation character). We derive the equation of motion for interface migration under the influence of a wide range of driving forces. In Part II of this paper [Salvalaglio, Han and Srolovitz, 2021], we implement the interface model and the equation of motion proposed in this…
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