Jiaxi Huang

activity

20212025

most citedLocal well-posedness of skew mean curvature flow for small data in

d \geq 4

dimensions

3 citations · 4 across the 4 of their papers we have counts for

collaborators

4 papers

math.AP2025

Local well-posedness of the skew mean curvature flow for large data

Jiaxi Huang, Daniel Tataru

The skew mean curvature flow is an evolution equation for $d$ dimensional ma\-nifolds embedded in $R^{d + 2}$ (or more generally, in a Riemannian manifold). It can be viewed…

math.AP2022

Global regularity of Skew mean curvature flow for small data in $d \geq 4$ dimensions

Jiaxi Huang, Ze Li, Daniel Tataru

The skew mean curvature flow is an evolution equation for a $d$ dimensional manifold immersed into $R^{d + 2}$ , and which moves along the binormal direction with a speed pro…

math.AP2022★ 1 cited

Local well-posedness of the Skew mean curvature flow for small data in $d \geq 2$ dimensions

Jiaxi Huang, Daniel Tataru

The skew mean curvature flow is an evolution equation for $d$ dimensional manifolds embedded in $R^{d + 2}$ (or more generally, in a Riemannian manifold). It can be viewed a…

math.AP2021★ 3 cited

Local well-posedness of skew mean curvature flow for small data in $d \geq 4$ dimensions

Jiaxi Huang, Daniel Tataru

The skew mean curvature flow is an evolution equation for $d$ dimensional manifolds embedded in $R^{d + 2}$ (or more generally, in a Riemannian manifold). It can be viewed a…

Local well-posedness of the skew mean curvature flow for large data

Global regularity of Skew mean curvature flow for small data in d≥4 dimensions

Local well-posedness of the Skew mean curvature flow for small data in d≥2 dimensions

Local well-posedness of skew mean curvature flow for small data in d≥4 dimensions

Global regularity of Skew mean curvature flow for small data in $d \geq 4$ dimensions

Local well-posedness of the Skew mean curvature flow for small data in $d \geq 2$ dimensions

Local well-posedness of skew mean curvature flow for small data in $d \geq 4$ dimensions