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Zheng Zhu

12 papers hereh-index 464 citations17 works total

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

author position
  • sole author2
  • last author10

Across the 12 of 12 papers where every author was matched, so the position is known.

fields
  • math.FA6
  • math.AP3
  • math.CA3
same name
  • Zheng Zhu — 47 papers, h 19
  • Zheng Zhu — 39 papers, h 17
  • Zheng Zhu — 32 papers, h 25
  • Zheng Zhu — 12 papers, h 6
  • Zheng Zhu — 10 papers, h 7
  • Zheng Zhu — 6 papers, h 3

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
20182022
most citedDeformations of Bi-conformal Energy and a new Characterization of Quasiconformality

12 citations · 17 across the 11 of their papers we have counts for

collaborators
Showing 2019Show all

4 papers · 1 filter

math.FA2019★ 2 cited

Pointwise inequalities for Sobolev functions on outward cuspidal domains

Sylvester Eriksson-Bique, Pekka Koskela, Jan Maly +1

We show that the first order Sobolev spaces on cuspidal symmetric domains can be characterized via pointwise inequalities. In particular, they coincide with the Hajlasz-Sobolev spa…

math.CA2019

Singularities In L p-quasidisks

Tadeusz Iwaniec, Jani Onninen, Zheng Zhu

We study planar domains with exemplary boundary singularities of the form of cusps. A natural question is how much elastic energy is needed to flatten these cusps; that is, to remo…

math.CA2019

Creating and Flattening Cusp Singularities by Deformations of Bi-conformal Energy

Tadeusz Iwaniec, Jani Onninen, Zheng Zhu

Mappingsofbi-conformalenergyformthewidestclass of homeomorphisms that one can hope to build a viable extension of Geometric Function Theory with connections to mathematical models…

math.CA2019★ 12 cited

Deformations of Bi-conformal Energy and a new Characterization of Quasiconformality

Tadeusz Iwaniec, Jani Onninen, Zheng Zhu

The concept of hyperelastic deformations of bi-conformal energy is developed as an extension of quasiconformality. These are homeomorphisms h:X→Y between domains $ X, Y \subs…

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