For a single 2D domain fed by diffusing adsorbates, the Stefan problem reduces to a closed equation whose solution predicts area growing roughly linearly with time, with a logarithmic correction.
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Scaling theory for two-dimensional single domain growth driven by attachment of diffusing adsorbates
For a single 2D domain fed by diffusing adsorbates, the Stefan problem reduces to a closed equation whose solution predicts area growing roughly linearly with time, with a logarithmic correction.