Integrable systems in n-dimensional conformal geometry

J.A. Sanders; J.P. Wang

doi:10.1080/10236190600986784

Integrable systems in n-dimensional conformal geometry

J.A. Sanders, J.P. Wang

Mathematics

Research output: Contribution to Journal › Article › Academic › peer-review

Abstract

In this paper we show that if we write down the structure equations for the flow of the parallel frame of a curve embedded in a flat n-dimensional conformal manifold, this leads to two compatible Hamiltonian operators. The corresponding integrable scalar-vector equation is D

Original language	English
Pages (from-to)	983-995
Journal	Journal of Difference Equations and Applications
Volume	12
Issue number	10
DOIs	https://doi.org/10.1080/10236190600986784
Publication status	Published - 2006

Bibliographical note

MR2267484

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10.1080/10236190600986784

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title = "Integrable systems in n-dimensional conformal geometry",

abstract = "In this paper we show that if we write down the structure equations for the flow of the parallel frame of a curve embedded in a flat n-dimensional conformal manifold, this leads to two compatible Hamiltonian operators. The corresponding integrable scalar-vector equation is D",

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JO - Journal of Difference Equations and Applications

JF - Journal of Difference Equations and Applications

SN - 1023-6198

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Integrable systems in n-dimensional conformal geometry

Abstract

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