H. S. Earp

activity

20182026

G_{2}

topology on contact Calabi-Yau

7

-manifolds

11 citations · 18 across the 10 of their papers we have counts for

collaborators

Showing 2026Show all

4 papers · 1 filter

math.DG2026

Flows of geometric structures II

Daniel Fadel, Udhav Fowdar, Eric Loubeau +2

We advance the general theory of flows of tensorial $H$ -structures, focusing on non-isometric flows and on the case $H = SU (m) \subset SO (2 m)$ . Afte…

math.AG2026

Asymptotically Z-stable bundles over projective surfaces

Luiz Lara, Henrique N. Sá Earp

We study the existence of asymptotically $Z$ -stable (a.Z stable) bundles over polycyclic surfaces. Our choice of polynomial central charge is related to the existence of solutions…

math.DG2026

Minimising Willmore Energy via Neural Flow

Edward Hirst, Henrique N. Sá Earp, Tomás S. R. Silva

The neural Willmore flow of a closed oriented $2$ -surface in $R^{3}$ is introduced as a natural evolution process to minimise the Willmore energy, which is the squared $L^{2}$ …

math.DG2026

Neural and numerical methods for $G_{2}$ -structures on contact Calabi-Yau 7-manifolds

Elli Heyes, Edward Hirst, Henrique N. Sá Earp +1

A numerical framework for approximating $G_{2}$ -structure 3-forms on contact Calabi-Yau manifolds is presented. The approach proceeds in three stages: first, existing neural…

Flows of geometric structures II

Asymptotically Z-stable bundles over projective surfaces

Minimising Willmore Energy via Neural Flow

Neural and numerical methods for G2​-structures on contact Calabi-Yau 7-manifolds

Neural and numerical methods for $G_{2}$ -structures on contact Calabi-Yau 7-manifolds