activity
19962022
most citedComplete intersection singularities of splice type as universal abelian covers

80 citations · 179 across the 13 of their papers we have counts for

collaborators

17 papers

math.AG2022★ 1 cited

Splice diagrams and splice-quotient surface singularities

Jonathan Wahl

The current work will appear in a Celebratio Mathematica volume in honor of Walter Neumann. We summarize results and methods from our long-time collaboration with Neumann, especial…

math.AG2021★ 1 cited

Rational homology disk smoothings of surface singularities; the exceptional cases

Enrique Artal Bartolo, Jonathan Wahl

It is known (Stipsicz-Szabó-Wahl) that there are exactly three triply-infinite and seven singly-infinite families of weighted homogeneous normal surface singularities admitting a r…

math.AG2020

Orbifold splice quotients and log covers of surface pairs

Walter D. Neumann, Jonathan Wahl

A three-dimensional orbifold , where is a rational homology sphere, has a universal abelian orbifold covering, whose covering group is the first orbifold homolog…

math.AG2020

Complex surface singularities with rational homology disk smoothings

Jonathan Wahl

A cyclic quotient singularity of type () has a smoothing whose Milnor fibre is a HD, or rational homology disk (i.e., the Milnor number is …

math.AG2016

The number of equisingular moduli of a rational surface singularity

Jonathan Wahl

We consider a conjectured topological inequality for the number of equisingular moduli of a rational surface singularity, and prove it in some natural special cases. When the resol…

math.AG2013★ 13 cited

Milnor and Tjurina numbers for smoothings of surface singularities

Jonathan Wahl

For an isolated hypersurface singularity , the Milnor number is greater than or equal to the Tjurina number (the dimension of the base of the semi-universal deformatio…