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Complex Variables and Elliptic Equations
An International Journal
Volume 64, 2019 - Issue 1
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Original Articles

The uniqueness of Enneper’s surfaces and Chern–Ricci functions on minimal surfaces

Hojoo LeeKorea Institute for Advanced Study, Seoul, Republic of Korea.Correspondence[email protected]
[email protected]
Pages 126-131 | Received 01 Sep 2017, Accepted 26 Dec 2017, Published online: 18 Jan 2018

References

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  • Blaschke W . Einfiihrung in die Differentialgeometrie. Berlin: Springer; 1950.
  • Bernstein J , Mettler T . Characterizing classical minimal surfaces via the entropy differential. J Geom Anal. 2017;27(3):2235–2268.
  • Lawson HB . Complete minimal surfaces in 𝕊. Ann Math (2). 1970;92:335–374.
  • Lawson HB . Some intrinsic characterizations of minimal surfaces. J Anal Math. 1971;24:151–161.
  • Moroianu A , Moroianu S . Ricci surfaces. Ann Sc Norm Super Pisa Cl Sci (5). 2015;14(4):1093–1118.
  • Chern SS . Simple proofs of two theorems on minimal surfaces. Enseign Math (2). 1969;15:53–61.
  • Brito F , Leite ML , Neto V . Liouville’s formula under the viewpoint of minimal surfaces. Commun Pure Appl Anal. 2004;3(1):41–51.

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