Laura Fredrickson

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20162019

most citedOpers versus nonabelian Hodge

15 citations · 26 across the 2 of their papers we have counts for

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math.DG2018

Generic Ends of the Moduli Space of $S L (n, C)$ -Higgs Bundles

Laura Fredrickson

Given a generic ray of Higgs bundles $(\partial_{E}, tφ)$ , we describe the corresponding family of hermitian metrics $h_{t}$ solving Hitchin's equations via gluing methods.…

math.DG2018

Exponential Decay for the Asymptotic Geometry of the Hitchin Metric

Laura Fredrickson

We consider Hitchin's hyperkähler metric $g_{L^{2}}$ on the $S U (n)$ -Hitchin moduli space moduli space over a compact Riemann surface. We prove that the difference between the metric…

math.DG2017★ 11 cited

From $S^{1}$ -fixed points to $W$ -algebra representations

Laura Fredrickson, Andrew Neitzke

We study a set $M_{K, N}$ parameterizing filtered $S L (K)$ -Higgs bundles over $CP^{1}$ with an irregular singularity at $z = \infty$ , such that the eigenvalues of th…

math.DG2016★ 15 cited

Opers versus nonabelian Hodge

Olivia Dumitrescu, Laura Fredrickson, Georgios Kydonakis +3

For a complex simple simply connected Lie group $G$ , and a compact Riemann surface $C$ , we consider two sorts of families of flat $G$ -connections over $C$ . Each family is determine…

Generic Ends of the Moduli Space of SL(n,C)-Higgs Bundles

Exponential Decay for the Asymptotic Geometry of the Hitchin Metric

From S1-fixed points to W-algebra representations

Opers versus nonabelian Hodge

Generic Ends of the Moduli Space of $S L (n, C)$ -Higgs Bundles

From $S^{1}$ -fixed points to $W$ -algebra representations