Constant-mean-curvature surface (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Constant-mean-curvature surface" in English language version.

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acs.org

pubs.acs.org

Samuel P. Gido, Dwight W. Schwark, Edwin L. Thomas, Maria do Carmo Goncalves, Observation of a non-constant mean curvature interface in an ABC triblock copolymer, Macromolecules, 1993, 26 (10), pp 2636–2640

ams.org

Nikolaos Kapouleas. Constant mean curvature surfaces in Euclidean three-space. . Bull. Amer. Math. Soc. (N.S.) 17 (1987), no.2, 318–320.
[5] Nikolaos Kapouleas, Christine Breiner, Stephen Kleene. Conservation laws and gluing constructions for constant mean curvature (hyper)surfaces. Notices Amer. Math. Soc. 69 (2022), no.5, 762–773.

archive-it.org

wayback.archive-it.org

Helmut Pottmann, Yang Liu, Johannes Wallner, Alexander Bobenko, Wenping Wang. Geometry of Multi-layer Freeform Structures for Architecture. ACM Transactions on Graphics – Proceedings of ACM SIGGRAPH 2007 Volume 26 Issue 3, July 2007 Article No. 65 [9]

arxiv.org

Rafe Mazzeo, Daniel Pollack, Gluing and Moduli for Noncompact Geometric Problems. 1996 arXiv:dg-ga/9601008 [3]
Karsten Grosse-Brauckmann, Robert B. Kusner, John M. Sullivan. Coplanar constant mean curvature surfaces. Comm. Anal. Geom. 15:5 (2008) pp. 985–1023. ArXiv math.DG/0509210. [4]
Shoichi Fujimori, Shimpei Kobayashi and Wayne Rossman, Loop Group Methods for Constant Mean Curvature Surfaces. Rokko Lectures in Mathematics 2005 arXiv:math/0602570
Karsten Grosse-Brauckmann, Robert B Kusner, John M Sullivan. Triunduloids: Embedded constant mean curvature surfaces with three ends and genus zero. J. Reine Angew. Math., 564, pp. 35–61 2001 arXiv:math/0102183v2 [7]

doi.org

Wente, Henry C. (1986), "Counterexample to a conjecture of H. Hopf.", Pacific Journal of Mathematics, 121: 193–243, doi:10.2140/pjm.1986.121.193
Hitchin, Nigel (1990). "Harmonic maps from a 2-torus to the 3-sphere". Journal of Differential Geometry. 31 (3): 627–710. doi:10.4310/jdg/1214444631.
Pinkall, U.; Sterling, I. (1989). "On the classification of constant mean curvature tori". Annals of Mathematics. Second. 130 (2): 407–451. doi:10.2307/1971425. JSTOR 1971425.
Bobenko, A. I. (1991). "Surfaces of constant mean curvature and integrable equations". Russian Math. Surveys. 46 (4): 1–45. doi:10.1070/RM1991v046n04ABEH002826. S2CID 250883973.
Meinhard Wohlgemuth; Nataliya Yufa; James Hoffman; Edwin L. Thomas (2001). "Triply Periodic Bicontinuous Cubic Microdomain Morphologies by Symmetries" (PDF). Macromolecules. 34 (17): 6083–6089. Bibcode:2001MaMol..34.6083W. doi:10.1021/ma0019499. Archived from the original on 2015-06-23.{{cite journal}}: CS1 maint: unfit URL (link)

harvard.edu

ui.adsabs.harvard.edu

Meinhard Wohlgemuth; Nataliya Yufa; James Hoffman; Edwin L. Thomas (2001). "Triply Periodic Bicontinuous Cubic Microdomain Morphologies by Symmetries" (PDF). Macromolecules. 34 (17): 6083–6089. Bibcode:2001MaMol..34.6083W. doi:10.1021/ma0019499. Archived from the original on 2015-06-23.{{cite journal}}: CS1 maint: unfit URL (link)

jhu.edu

math.jhu.edu

Lawson H.B., “Complete minimal surfaces in S3”, Annals of Mathematics 92 (1970) 335–374.

jstor.org

Nikolaos Kapouleas. Complete constant mean curvature surfaces in Euclidean three space Ann. of Math. (2) 131 (1990), no. 2, 239-330.
I. Sterling and H. C. Wente, Existence and classification of constant mean curvature multibubbletons of finite and infinite type, Indiana Univ. Math. J. 42 (1993), no. 4, 1239–1266.
Pinkall, U.; Sterling, I. (1989). "On the classification of constant mean curvature tori". Annals of Mathematics. Second. 130 (2): 407–451. doi:10.2307/1971425. JSTOR 1971425.

lu.se

matematik.lu.se

Carl Johan Lejdfors, Surfaces of Constant Mean Curvature. Master’s thesis Lund University, Centre for Mathematical Sciences Mathematics 2003:E11 [2]

mathnet.ru

Bobenko, A. I. (1991). "Surfaces of constant mean curvature and integrable equations". Russian Math. Surveys. 46 (4): 1–45. doi:10.1070/RM1991v046n04ABEH002826. S2CID 250883973.

projecteuclid.org

Wente, Henry C. (1986), "Counterexample to a conjecture of H. Hopf.", Pacific Journal of Mathematics, 121: 193–243, doi:10.2140/pjm.1986.121.193
Nikolaos Kapouleas. Compact constant mean curvature surfaces in Euclidean three-space J. Differential Geom. 33 (1991), no. 3, 683-715.
Meeks W. H., The topology and geometry of embedded surfaces of constant mean curvature, J. Diff. Geom. 27 (1988) 539–552.

psu.edu

citeseerx.ist.psu.edu

Smith, J. 2003. Three Applications of Optimization in Computer Graphics. PhD thesis, Robotics Institute, Carnegie Mellon University, Pittsburgh, PA [8]
Hao Pan, Yi-King Choi, Yang Liu, Wenchao Hu, Qiang Du, Konrad Polthier, Caiming Zhang, Wenping Wang, Robust modeling of constant mean curvature surfaces. ACM Transactions on Graphics – SIGGRAPH 2012 Conference Proceedings. Volume 31 Issue 4, July 2012 Article No. 85

researchgate.net

K. Kenmotsu, Weierstrass Formula for Surfaces of Prescribed Mean Curvature, Math. Ann., 245 (1979), 89–99

semanticscholar.org

api.semanticscholar.org

Bobenko, A. I. (1991). "Surfaces of constant mean curvature and integrable equations". Russian Math. Surveys. 46 (4): 1–45. doi:10.1070/RM1991v046n04ABEH002826. S2CID 250883973.

springer.com

link.springer.com

Nikolaos Kapouleas. Constant mean curvature surfaces constructed by fusing Wente tori Invent. Math. 119 (1995), no. 3, 443-518.

uiuc.edu

torus.math.uiuc.edu

John M. Sullivan, A Complete Family of CMC Surfaces. In Integrable Systems, Geometry and Visualization, 2005, pp 237–245. [6]

utah.edu

math.utah.edu

Nick Korevaar, Jesse Ratzkin, Nat Smale, Andrejs Treibergs, A survey of the classical theory of constant mean curvature surfaces in R3, 2002 [1]

web.archive.org

Meinhard Wohlgemuth; Nataliya Yufa; James Hoffman; Edwin L. Thomas (2001). "Triply Periodic Bicontinuous Cubic Microdomain Morphologies by Symmetries" (PDF). Macromolecules. 34 (17): 6083–6089. Bibcode:2001MaMol..34.6083W. doi:10.1021/ma0019499. Archived from the original on 2015-06-23.{{cite journal}}: CS1 maint: unfit URL (link)