Infinite dimensional Lie groups in geometry and representation theory : Washington, DC, USA 17-21 August 2000 /

This volume constitutes the proceedings of the 2000 Howard conference on "Infinite Dimensional Lie Groups in Geometry and Representation Theory", and presents some important developments in this area. It opens with a topological characterization of regular groups; treats among other topics...

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Detalles Bibliográficos
Clasificación:Libro Electrónico
Autor Corporativo: Infinite Dimensional Lie Groups in Geometry and Representation Theory
Otros Autores: Banyaga, Augustin, Leslie, Joshua A. (Joshua Allensworth), 1933-, Robart, Thierry P., 1963-
Formato: Electrónico Congresos, conferencias eBook
Idioma:Inglés
Publicado: River Edge, N.J. : World Scientific, ©2002.
Temas:
Lie groups > Congresses.
Infinite groups > Congresses.
Infinite dimensional Lie algebras > Congresses.
Infinite-dimensional manifolds > Congresses.
Groupes de Lie > Congrès.
Groupes infinis > Congrès.
Algèbres de Lie de dimension infinie > Congrès.
Variétés de dimension infinie > Congrès.
MATHEMATICS > Algebra > Intermediate.
Infinite dimensional Lie algebras
Infinite-dimensional manifolds
Infinite groups
Lie groups
Conference papers and proceedings
Acceso en línea:Texto completo
Tabla de Contenidos:
  • Inheritance properties for Lipschitz-Metrizable Frölicher groups / J. Teichmann
  • Around the exponential mapping / T. Robart
  • On a solution to a global inverse problem with respect to certain generalized symmetrizable Kac-Moody algebras / J.A. Leslie
  • On some properties of Leibniz algebroids / A. Wade
  • On the geometry of locally conformal symplectic manifolds / A. Banyaga
  • Some properties of locally conformal symplectic manifolds / S. Haller
  • Criticality of unit contact vector fields / P. Rukimbira
  • Orbifold homeomorphism and diffeomorphism groups / J.E. Borzellino & V. Brunsden
  • A note on isotopies of symplectic and Poisson structures / A. Banyaga & P. Donato
  • Remarks on actions on compacta by some infinite-dimensional groups / V. Pestov.

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