Discrete Ω-nets and Guichard nets via discrete Koenigs nets

Fran Burstall, Joseph Cho, Udo Hertrich-Jeromin, Mason Pember, Wayne Rossman

Research output: Contribution to journalArticlepeer-review

2 Citations (SciVal)

Abstract

We provide a convincing discretisation of Demoulin's (Formula presented.) -surfaces along with their specialisations to Guichard and isothermic surfaces with no loss of integrable structure.

Original languageEnglish
Pages (from-to)790-836
JournalProceedings of the London Mathematical Society
Volume126
Issue number2
Early online date9 Nov 2022
DOIs
Publication statusPublished - 28 Feb 2023

Bibliographical note

Funding Information:
Furthermore, we gratefully acknowledge financial support of the project through the following research grants: JSPS Grant‐in‐Aid for JSPS Fellows 19J10679, for scientific research (C) 15K04845, 20K03585, and (S) 17H06127 (P.I.: M.‐H. Saito); the JSPS/FWF Joint Project I3809‐N32 “Geometric shape generation”; the FWF research project P28427‐N35 “Non‐rigidity and symmetry breaking”; and the MIUR grant “Dipartimenti di Eccellenza” 2018–2022, CUP: E11G18000350001, DISMA, Politecnico di Torino.

Publisher Copyright:
© 2022 The Authors. Proceedings of the London Mathematical Society is copyright © London Mathematical Society.

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