1 citations · 1 across the 6 of their papers we have counts for
7 papers
Torus actions, weighted blow-ups, and desingularization of plane curves
Dan Abramovich, Ming Hao Quek, Bernd Schober
Given a singular hypersurface in a regular 2-dimensional scheme essentially of finite type over a field, we construct an embedded resolution of singularities by weighted blow-ups.…
Logarithmic resolution of singularities in characteristic 0 using weighted blow-ups
Dan Abramovich, André belotto da Silva, Ming Hao Quek +2
In characteristic zero, we construct logarithmic resolution of singularities, with simple normal crossings exceptional divisor, using weighted blow-ups.
Resolving plane curves using stack-theoretic blow-ups
Dan Abramovich, Ming Hao Quek, Bernd Schober
Stack-theoretic blow-ups have proven to be efficient in resolving singularities over fields of characteristic zero. In this article, we move forward towards positive characteristic…
The K-moduli space of a family of conic bundle threefolds
Kristin DeVleming, Lena Ji, Patrick Kennedy-Hunt +1
We describe the 6-dimensional compact K-moduli space of Fano threefolds in deformation family No 2.18. These Fano threefolds are double covers of bra…
Around the motivic monodromy conjecture for non-degenerate hypersurfaces
Ming Hao Quek
We provide a new, geometric proof of the motivic monodromy conjecture for non-degenerate hypersurfaces in dimension , which has been proven previously by the work of Lemahieu--V…
Logarithmic resolution via multi-weighted blow-ups
Dan Abramovich, Ming Hao Quek
We first introduce and study the notion of multi-weighted blow-ups, which is later used to systematically construct an explicit yet efficient algorithm for functorial logarithmic r…
Logarithmic resolution via weighted toroidal blow-ups
Ming Hao Quek
Let be a fs logarithmic scheme that is generically logarithmically smooth, and that admits a strict closed embedding into a logarithmically smooth scheme over a field $\kk$…