In algebraic geometry, local uniformization is a weak form of resolution of singularities, stating that a variety can be desingularized near any valuation...

the uniform limit of uniformly continuous functions is uniformly continuous; for a locally compact space, continuity is equivalent to local uniform continuity...

In mathematics, the uniformization theorem states that every simply connected Riemann surface is conformally equivalent to one of three Riemann surfaces:...

itself, Zariski used a more roundabout method: he first proved a local uniformization theorem showing that every valuation of a surface could be resolved...

thesis, written under the direction of Oscar Zariski, was titled Local uniformization on algebraic surfaces over modular ground fields. Before going to...

maximal ideal m. The link comes from the fact that a local parameter at P will be a uniformizing parameter for the DVR ( O C , P {\displaystyle {\mathcal...

show that algebraic varieties can be embedded in complete ones. Local uniformization (proved in characteristic 0 by Zariski) can be interpreted as saying...

replaced with whatever local substitutes were available. Until later on in the century dyes were primitive and different batches of uniforms worn by the same...

The Bradley-Burns Uniform Local Sales and Use Tax Law is Part 1.5, Division 2 of the Revenue and Taxation Code of California. It allows a percentage to...

Gorenstein. local complete intersection The local rings are complete intersection rings. See also: regular embedding. local uniformization The local uniformization...