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- W1520252955 abstract "We show that the theory of isothermic surfaces in E3 — one of the oldest branches of differential geometry — can be reformulated within the modern theory of completely integrable (soliton) systems. This enables one to study the geometry of isothermic surfaces in E3 by means of powerful spectral methods available in the soliton theory. Also the associated non-linear system is interesting in itself since it displays some unconventional soliton features and, physically, could be applied in the theory of infinitesimal deformations of membranes." @default.
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- W1520252955 date "1995-09-01" @default.
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- W1520252955 title "Isothermic surfaces in E3 as soliton surfaces" @default.
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- W1520252955 doi "https://doi.org/10.1016/0375-9601(95)00504-v" @default.
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