Discrete linear Weingarten surfaces

Francis Burstall, Udo Hertrich-Jeromin, Wayne Rossman

Research output: Contribution to journalArticlepeer-review

6 Citations (Scopus)
183 Downloads (Pure)


Discrete linear Weingarten surfaces in space forms are characterized as special discrete Ω-nets, a discrete analogue of Demoulin’s Ω-surfaces. It is shown that the Lie-geometric deformation of Ω-nets descends to a Lawson transformation for discrete linear Weingarten surfaces, which coincides with the well-known Lawson correspondence in the constant mean curvature case.
Original languageEnglish
Pages (from-to)55-88
Number of pages14
JournalNagoya Mathematical Journal
Early online date4 Sep 2017
Publication statusPublished - 1 Sep 2018

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