Titlebook: Harmonic Maps and Integrable Systems; A. P. Fordy,J. C. Wood Book 1994 Springer Fachmedien Wiesbaden 1994 Algebra.Endlichkeit.Geometrie.Gl

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The Principal chiral model as an integrable systemsics under the name of chiral fields [9]. These are maps with values in nonlinear manifolds such as Lie groups, Grassmannians, projective spaces, spheres, Stiefel manifolds, etc; therefore the equations defining these maps are nonlinear. The two-dimensional case can be solved exactly (with the excep

處理

多產(chǎn)魚

Harmonic maps via Adler—Kostant—Symes theoryons (soliton equations) and their relationship to classical problems in differential geometry. It has been shown in a series of recent papers [42, 32, 21, 25, 15, 8, 12] that constant mean and Gauss curvature surfaces, Willmore surfaces, minimal surfaces in spheres and projective spaces and generall

Spartan

Loop group actions on harmonic maps and their applications into Lie groups (or symmetric spaces), and their applications to the study of deformations of harmonic maps. The classification theory of harmonic maps of Riemann spheres into the .-dimensional standard sphere .. was given by Calabi ([13], Chern [15], Barbosa [5]), see [45]. It was shown that any h

infinite

Twistors, nilpotent orbits and harmonic maps. → ... All harmonic spheres in .. can be obtained from projections of holomorphic horizontal curves in ??. (a holomorphic curve is horizontal if it is tangent to the complex contact distribution Η ? .??. which is perpendicular to the fibres of the twistor fibration with respect to the Fubini-Study

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J. Bolton,L. M. Woodwardks to?students and academics in criminal justice, criminology and social justice in particular, as well as?to scholars, social justice advocates, law enforcement professionals, policy-makers and academics in other related disciplines.?