Twistor Theory for Riemannian Symmetric Spaces | With Applications to Harmonic Maps of Riemann Surfaces. Este artículo no está disponible.
Idioma: inglés
Editorial: Springer, 1990
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Twistor Theory for Riemannian Symmetric Spaces | With Applications to Harmonic Maps of Riemann Surfaces | Francis E. Burstall (u. a.) | Taschenbuch | Lecture Notes in Mathematics | 110 S. | Englisch | 1990 | Springer | EAN 9783540526025 | Verantwortliche Person für die EU: Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg, juergen[dot]hartmann[at]springer[dot]com | Anbieter: preigu Print on Demand.
N° de ref. del artículo 102140531
- Título
- Twistor Theory for Riemannian Symmetric Spaces | With Applications to Harmonic Maps of Riemann Surfaces
- Autor
- Francis E. Burstall (u. a.)
- Editorial
- Springer
- Año de publicación
- 1990
- Estado
- Neu
- Encuadernación
- Taschenbuch
- Idioma
- inglés
- ISBN 10
- 3540526021
- ISBN 13
- 9783540526025
- Peso del artículo
- 201 gramos
- Dimensiones
- 235 x 155 x 8 mm
- Catálogos de vendedores
- Bücher
In this monograph on twistor theory and its applications to harmonic map theory, a central theme is the interplay between the complex homogeneous geometry of flag manifolds and the real homogeneous geometry of symmetric spaces. In particular, flag manifolds are shown to arise as twistor spaces of Riemannian symmetric spaces. Applications of this theory include a complete classification of stable harmonic 2-spheres in Riemannian symmetric spaces and a Bäcklund transform for harmonic 2-spheres in Lie groups which, in many cases, provides a factorisation theorem for such spheres as well as gap phenomena. The main methods used are those of homogeneous geometry and Lie theory together with some algebraic geometry of Riemann surfaces. The work addresses differential geometers, especially those with interests in minimal surfaces and homogeneous manifolds.
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Reseña del editor
In this monograph on twistor theory and its applications to harmonic map theory, a central theme is the interplay between the complex homogeneous geometry of flag manifolds and the real homogeneous geometry of symmetric spaces. In particular, flag manifolds are shown to arise as twistor spaces of Riemannian symmetric spaces. Applications of this theory include a complete classification of stable harmonic 2-spheres in Riemannian symmetric spaces and a Bäcklund transform for harmonic 2-spheres in Lie groups which, in many cases, provides a factorisation theorem for such spheres as well as gap phenomena. The main methods used are those of homogeneous geometry and Lie theory together with some algebraic geometry of Riemann surfaces. The work addresses differential geometers, especially those with interests in minimal surfaces and homogeneous manifolds.
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