activity
20142026
most citedUsing Peano Curves to Construct Laplacians on Fractals

9 citations · 14 across the 7 of their papers we have counts for

collaborators

8 papers

math.AG2026

Super Teichmüller Space

Nadia Ott

The paper contains three results. First, we give a global quotient presentation of the supermoduli space of genus super Riemann surfaces. Second, we prove that the moduli sta…

math.AG2026

Algebraicity of supermoduli of curves via Artin's criteria

Nadia Ott

We apply the supergeometric analogue of Artin's algebraicity criteria to prove algebraicity for four moduli problems in supergeometry: supercurves, super Riemann surfaces, stable s…

math.AG2024

A measure on the moduli space of super Riemann surfaces with Ramond punctures

Ron Donagi, Nadia Ott

We construct a measure on the moduli space of super Riemann surfaces with Ramond punctures using the super Mumford isomorphism and a super period map.

math.AG2023

Supermoduli Space with Ramond punctures is not projected

Ron Donagi, Nadia Ott

The supermoduli space is not projected for all .

hep-th2022★ 2 cited

The bad locus in the moduli of super Riemann surfaces with Ramond punctures

Ron Donagi, Nadia Ott

The bad locus in the moduli of super Riemann surfaces with Ramond punctures parametrizes those super Riemann surfaces that have more than the expected number of independent closed…

math.AG2021★ 1 cited

Artin's theorems in supergeometry

Nadia Ott

We generalize Artin's three main algebraicity theorems to the setting of supergeometry: Artin approximation, algebraization of formal moduli, and algebraization of stacks.

math.AG2019★ 2 cited

The supermoduli space of genus zero SUSY curves with Ramond punctures

Nadia Ott, Alexander A. Voronov

We give an explicit quotient construction of the supermoduli space of genus zero super Riemann surfaces with Ramond punctures and prove it is a…

math.FA2014★ 9 cited

Using Peano Curves to Construct Laplacians on Fractals

Denali Molitor, Nadia Ott, Robert Strichartz

We describe a new method to construct Laplacians on fractals using a Peano curve from the circle onto the fractal, extending an idea that has been used in the case of certain Julia…