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 2020 · math.CVShow all

2 papers · 2 filters

math.CV2020

On Convergent Poincaré-Moser Reduction for Levi Degenerate Embedded $5$ -Dimensional CR Manifolds

Wei Guo Foo, Joel Merker, The-Anh Ta

Applying Lie's theory, we show that any $C^{ω}$ hypersurface $M^{5} \subset C^{3}$ in the class $C_{2, 1}$ carries Cartan-Moser chains of orders $1$ and $2$ .…

math.CV2020

Normal Forms for Rigid $C_{2, 1}$ Hypersurfaces $M^{5} \subset C^{3}$

Zhangchi Chen, Wei-Guo Foo, Joel Merker +1

Consider a $2$ -nondegenerate constant Levi rank $1$ rigid $C^{ω}$ hypersurface $M^{5} \subset C^{3}$ in coordinates $(z, ζ, w = u + i v)$ : \[ u = F\big(z,ζ,\bar{z},\bar…

On Convergent Poincaré-Moser Reduction for Levi Degenerate Embedded 5-Dimensional CR Manifolds

Normal Forms for Rigid C2,1​ Hypersurfaces M5⊂C3

On Convergent Poincaré-Moser Reduction for Levi Degenerate Embedded $5$ -Dimensional CR Manifolds

Normal Forms for Rigid $C_{2, 1}$ Hypersurfaces $M^{5} \subset C^{3}$