Access the full text.
Sign up today, get DeepDyve free for 14 days.
Loading next page...
/lp/wiley/toda-equations-and-pl-cker-formulae-CEY17bKc1x
References (18)
-
(1993)
Pedit, ‘Harmonic maps via Adler–Kostant–Symes theory’, Harmonic maps and integrable systems -
A. Razumov, M. Saveliev (1993)
Differential geometry of Toda systemsCommunications in Analysis and Geometry, 2
-
(1974)
Spaces of constant curvature (Publish or Perish, 1974) -
F., PeditIntroductionOver (1994)
Harmonic Maps via Adler{kostant{symes Theory -
(1990)
Integrable equations associated with simple Lie algebras and symmetric spaces -
(1974)
Principles of algebraic geometry (Wiley-Interscience -
(1988)
On conformal minimal immersions of S 2 into CP n -
J. Bolton, L. Woodward (1997)
Some geometrical aspects of the 2-dimensional Toda equations -
J. Bolton, G. Jensen, M. Rigoli, L. Woodward (1988)
On conformal minimal immersions ofS2 into ℂPnMathematische Annalen, 279
-
if χ(S) < 0, then there exist j, k ∈ {0 -
0 if and only if r j = 0 for j = 0, . . . , in which caseψ j is an immersion of degree 0 for j = 1 -
L. Woodward, F. Pedit, J. Bolton (1995)
Minimal surfaces and the affine Toda field model.Journal für die reine und angewandte Mathematik (Crelles Journal), 1995
-
F. Burstall, J. Rawnsley (1990)
Twistor Theory for Riemannian Symmetric Spaces: With Applications to Harmonic Maps of Riemann Surfaces -
(1991)
Harmonic maps into homogeneous spaces (Longman -
A. Fordy (1990)
Soliton Theory: A Survey of Results -
L. WoodwardThe (1996)
Minimal Surfaces and the Toda Equations for the Classical Groups -
L. Positsel'skii (1991)
Local Plücker formulas for a semisimple Lie groupFunctional Analysis and Its Applications, 25
-
P. Griffiths, J. Harris (1978)
Principles of Algebraic Geometry
- Publisher
- Wiley
- Copyright
- © London Mathematical Society
- ISSN
- 0024-6093
- eISSN
- 1469-2120
- DOI
- 10.1112/S0024609302001716
- Publisher site
- See Article on Publisher Site
Abstract
An extension is obtained to certain maps into full flag manifolds of compact simple Lie groups of the classical Plücker formulae for holomorphic curves in complex projective space. 2000 Mathematics Subject Classification 53C43, 53C42.
Journal
Bulletin of the London Mathematical Society – Wiley
Published: Mar 1, 2003