W. Foo

activity

20172021

5

-dimensional

2

-nondegenerate rigid real hypersurfaces

M^{5} \subset C^{3}

of constant Levi rank

1

2 citations · 5 across the 9 of their papers we have counts for

collaborators

Showing 2019 · math.DGShow all

3 papers · 2 filters

math.DG2019★ 1 cited

Holomorphic immersions of bi-disks into $9$ dimensional real hypersurfaces with Levi signature $(2, 2)$

Wei Guo Foo, Joel Merker

Inspired by an article of R. Bryant on holomorphic immersions of unit disks into Lorentzian CR manifolds, we discuss the application of Cartan's method to the question of the exist…

math.DG2019★ 2 cited

Rigid equivalences of $5$ -dimensional $2$ -nondegenerate rigid real hypersurfaces $M^{5} \subset C^{3}$ of constant Levi rank $1$

Wei Guo Foo, Joel Merker, The-Anh Ta

We study the local equivalence problem for real-analytic ( $C^{ω}$ ) hypersurfaces $M^{5} \subset C^{3}$ which, in coordinates $(z_{1}, z_{2}, w) \in C^{3}$ with $w =…

math.DG2019★ 2 cited

Differential ${e}$ -structures for equivalences of $2$ -nondegenerate Levi rank $1$ hypersurfaces $M^{5} \subset C^{3}$

Wei Guo Foo, Joel Merker

The class $IV_{2}$ of $2$ -nondegenerate constant Levi rank $1$ hypersurfaces $M^{5} \subset C^{3}$ is governed by Pocchiola's two primary invariants $W_{0}$ and $J_{0}$ . Their…

Holomorphic immersions of bi-disks into 9 dimensional real hypersurfaces with Levi signature (2,2)

Rigid equivalences of 5-dimensional 2-nondegenerate rigid real hypersurfaces M5⊂C3 of constant Levi rank 1

Differential {e}-structures for equivalences of 2-nondegenerate Levi rank 1 hypersurfaces M5⊂C3

Holomorphic immersions of bi-disks into $9$ dimensional real hypersurfaces with Levi signature $(2, 2)$

Rigid equivalences of $5$ -dimensional $2$ -nondegenerate rigid real hypersurfaces $M^{5} \subset C^{3}$ of constant Levi rank $1$

Differential ${e}$ -structures for equivalences of $2$ -nondegenerate Levi rank $1$ hypersurfaces $M^{5} \subset C^{3}$