activity
19952018
most citedLog canonical singularities are Du Bois

94 citations · 437 across the 39 of their papers we have counts for

collaborators

49 papers

math.AG2018

Log-plurigenera in stable families of surfaces

János Kollár

We study the flatness of log-pluricanonical sheaves on stable families of surfaces.

math.AG2018

Log-plurigenera in stable families

János Kollár

We study the flatness of log-pluricanonical sheaves on stable families of varieties. v2: many changes in presentation, results unchanged.

cs.LO2016★ 2 cited

Upper Bounds on the Quantifier Depth for Graph Differentiation in First-Order Logic

Sandra Kiefer, Pascal Schweitzer

We show that on graphs with n vertices, the 2-dimensional Weisfeiler-Leman algorithm requires at most O(n^2/log(n)) iterations to reach stabilization. This in particular shows that…

math.AG2015★ 5 cited

Semi-stable extensions over 1-dimensional bases

János Kollár, Johannes Nicaise, Chenyang Xu

Given a family of Calabi-Yau varieties over the punctured disc or over the field of Laurent series, we show that, after a finite base change, the family can be exended across the o…

math.AG2015★ 28 cited

Curve-rational functions

János Kollár, Wojciech Kucharz, Krzysztof Kurdyka

Let be a subset of the set of real points of a real algebraic variety . We investigate which functions are the restrictions of rational functions on …

math.AG2015★ 47 cited

The dual complex of Calabi--Yau pairs

János Kollár, Chenyang Xu

A log Calabi--Yau pair consists of a proper variety and a divisor on it such that is numerically trivial. A folklore conjecture predicts that the dual complex of $D…