activity
20112026
most citedKahler-Einstein metrics with edge singularities

92 citations · 110 across the 5 of their papers we have counts for

collaborators

6 papers

math.AP2026

Li-Yau and Harnack estimates for nonlinear parabolic equations

Thalia Jeffres, Xiaolong Li

We establish global Harnack inequalities for positive viscosity solutions of several classes of nonlinear parabolic equations. The equations include positively homogeneous uniforml…

math.AP2025

Gradient bounds for viscosity solutions to certain elliptic equations

Thalia Jeffres, Xiaolong Li

Our principal object of study is the modulus of continuity of a periodic or uniformly vanishing function \( u: \mathbb{R} ^{n} \rightarrow \mathbb{R} \) which satisfies a degenerat…

math.DG2021

Cohomogeneity one central Kähler metrics in dimension four

Thalia Jeffres, Gideon Maschler

A Kähler metric is called central if the determinant of its Ricci endomorphism is constant. For the case in which this constant is zero, we study on -manifolds the existence of…

math.DG2021★ 10 cited

Conformal deformations of conic metrics to constant scalar curvature

Thalia Jeffres, Julie Rowlett

We consider conformal deformations within a class of incomplete Riemannian metrics which generalize conic orbifold singularities by allowing both warping and any compact manifold (…

math-ph2012★ 8 cited

Zeta Function on Surfaces of Revolution

Thalia D. Jeffres, Klaus Kirsten, Tianshi Lu

In this paper we applied the contour integral method for the zeta function associated with a differential operator to the Laplacian on a surface of revolution. Using the WKB expans…

math.DG2011★ 92 cited

Kahler-Einstein metrics with edge singularities

T. Jeffres, Rafe Mazzeo, Yanir A. Rubinstein

This article considers the existence and regularity of Kahler-Einstein metrics on a compact Kahler manifold with edge singularities with cone angle along a smooth divisor…