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On conformal minimal immersions ofS2 into ℂPn
Minimal surfaces and the affine Toda field model.
For example, , harmonic maps of S into CP may be characterised äs being elements of Frenet frames of holomorphic curves in CP or, equivalently, in twistorial terms äs projections of suitable… Expand
ON ALMOST COMPLEX CURVES IN THE NEARLY KÄHLER 6-SPHERE
The affine Toda equations and minimal surfaces
In this article we consider geometrical interpretations of the two-dimensional affine Toda equations for a compact simple Lie group G. These equations originated from the work of Toda , over… Expand
Almost complex curves and Hopf hypersurfaces in the nearly Kähler 6-sphere
We characterize Hopf hypersurfaces inS6 as open parts of geodesic hyperspheres or of tubes around almost complex curves ofS6.
The Classification of Principal PUn‐Bundles over a 4‐Complex
- L. Woodward
- 1 June 1982
Higher Singularities and the Twistor Fibration π: CP3 → S4
We use the Klein correspondences to write down an explicit relationship between two holomorphic curves, namely the directrix curve and the twistor lift, associated to a superminimal map from a… Expand
Some geometrical aspects of the 2-dimensional Toda equations
Congruence Theorems for Harmonic Maps from a Riemann Surface into CPn and Sn
Totally Real Minimal Surfaces with Non-Circular Ellipse of Curvature in the Nearly Kähler S6