  We give an algebro-geometric or non-archimedean framework to study bubbling
phenomena of Kahler metrics with Euclidean volume growth, after [DS17, Sun23,
dBS23]. In particular, for any degenerating family to log terminal singularity,
we algebraically construct a finite sequence of birational modifications of the
family with milder degenerations, and compare with analytic bubbling
constructions in loc.cit. We also provide approaches in terms of coordinates
and valuations. Our discussion partially depends on the general framework of
stability theory in our [Od24b] (arXiv:2406.02489) after [HL14, AHLH23].
