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researcher

Hongyu Wang

6 papers hereh-index 8144 citations37 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • sole author1
  • first author1
  • middle author1
  • last author3

Across the 6 of 6 papers where every author was matched, so the position is known.

fields
  • math.CV5
  • math.SG1
same name
  • Hongyu Wang — 11 papers, h 12
  • Hongyu Wang — 5 papers, h 36
  • Hongyu Wang — 3 papers, h 12
  • Hongyu Wang — 2 papers, h 3
  • Hongyu Wang — 2 papers, h 5
  • Hongyu Wang — 2 papers, h 5

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20092022
most citedOn a generalized Calabi-Yau equation

1 citations · 2 across the 6 of their papers we have counts for

collaborators

5 papers

math.CV2020

Carleson measures on convex domains

Haichou Li, Jinsong Liu, Hongyu Wang

Following M.Abate and A.Saracco's work on strongly pseudoconvex domains in Cn, we characterize Carleson measures of A2(D) in bounded convex domains with smooth bound…

math.CV2020

The Gehring-Hayman type theorems on complex domains

Jinsong Liu, Hongyu Wang, Qingshan Zhou

In this paper we establish Gehring-Hayman type theorems for some complex domains. Suppose that Ω⊂Cn is a bounded m-convex domain with Dini-smooth boundary, or…

math.CV2020

Localization of the Kobayashi metric and applications

Jinsong Liu, Hongyu Wang

In this paper we introduce a new class of domains -- log-type convex domains, which have no boundary regularity assumptions. Then we will localize the Kobayashi metric in log-type…

math.CV2019

The CAT(0) geometry of convex domains with the Kobayashi metrics

Jinsong Liu, Hongyu Wang

Let (Ω,KΩ​) be a convex domain in Cd with the Kobayashi metric KΩ​. In this paper we prove that m-convexity is a necessary condition for (Ω,KΩ​) to be CAT(0) if…

math.SG2009★ 1 cited

On a generalized Calabi-Yau equation

Hongyu Wang, Peng Zhu

Dealing with the generalized Calabi-Yau equation proposed by Gromov on closed almost-Kähler manifolds, we extend to arbitrary dimension a non-existence result proved in complex dim…

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Not affiliated with arXiv. Researcher data from Semantic Scholar (ODC-BY) and OpenAlex.