Xingsi Pu

most citedBi-Hölder extensions of quasi-isometries on pseudoconvex domains of finite type in

C^{2}

1 citations · 2 across the 3 of their papers we have counts for

collaborators

3 papers

math.CV2024

Asymptotic characterizations of strong pseudoconvexity on pseudoconvex domains of finite type in $C^{2}$

Jinsong Liu, Xingsi Pu, Lang Wang

In this paper, we provide some characterizations of strong pseudoconvexity by the boundary behavior of intrinsic invariants for smoothly bounded pseudoconvex domains of finite type…

math.CV2023★ 1 cited

The Gehring-Hayman type theorem on pseudoconvex domains of finite type in $C^{2}$

Haichou Li, Xingsi Pu, Hongyu Wang

In this paper, we obtain the Gehring-Hayman type theorem on smoothly bounded pseudoconvex domains of finite type in $C^{2}$ . As an application, we provide a quantitative com…

math.CV2023★ 1 cited

Bi-Hölder extensions of quasi-isometries on pseudoconvex domains of finite type in $C^{2}$

Jinsong Liu, Xingsi Pu, Hongyu Wang

In this paper, we prove that the identity map for the smoothly bounded pseudoconvex domain of finite type in $C^{2}$ extends to a bi-Hölder map between the Euclidean boundar…

Asymptotic characterizations of strong pseudoconvexity on pseudoconvex domains of finite type in C2

The Gehring-Hayman type theorem on pseudoconvex domains of finite type in C2

Bi-Hölder extensions of quasi-isometries on pseudoconvex domains of finite type in C2

Asymptotic characterizations of strong pseudoconvexity on pseudoconvex domains of finite type in $C^{2}$

The Gehring-Hayman type theorem on pseudoconvex domains of finite type in $C^{2}$

Bi-Hölder extensions of quasi-isometries on pseudoconvex domains of finite type in $C^{2}$