Lynn Heller

activity

20192022

most citedRectangular constrained Willmore minimizers and the Willmore conjecture

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.DG2022

Fuchsian DPW potentials for Lawson surfaces

Lynn Heller, Sebastian Heller

The Lawson surfaces $ξ_{1, g}$ of genus $g$ are constructed by rotating and reflecting the Plateau solution $f_{t}$ with respect to a particular geodesic $4$ -gon $Γ_{t}$ along its bound…

math.AG2021

Holomorphic $sl (2, C)$ -systems with Fuchsian monodromy (with an appendix by Takuro Mochizuki)

Indranil Biswas, Sorin Dumitrescu, Lynn Heller +1

For every integer $g \geq 2$ we show the existence of a compact Riemann surface $Σ$ of genus $g$ such that the rank two trivial holomorphic vector bundle ${\mathcal O}^{\oplus…

math.DG2019★ 1 cited

Rectangular constrained Willmore minimizers and the Willmore conjecture

Lynn Heller, Sebastian Heller, Cheikh Birahim Ndiaye

We show that the well-known family of $2$ -lobed Delaunay tori $f^{b}$ in $S^{3},$ parametrized by $b \in R_{\geq 1},$ uniquely minimizes the Willmore energy among al…

Fuchsian DPW potentials for Lawson surfaces

Holomorphic sl(2,C)-systems with Fuchsian monodromy (with an appendix by Takuro Mochizuki)

Rectangular constrained Willmore minimizers and the Willmore conjecture

Holomorphic $sl (2, C)$ -systems with Fuchsian monodromy (with an appendix by Takuro Mochizuki)