Ir al contenido

Documat


On the continuity of partial actions of Hausdorff groups on metric spaces

  • Autores: Carlos Enrique Uzcátegui Aylwin, Héctor Pinedo, Jorge A. Gómez
  • Localización: Revista Colombiana de Matemáticas, ISSN-e 0034-7426, Vol. 52, Nº. 1, 2018, págs. 1-7
  • Idioma: inglés
  • DOI: 10.15446/recolma.v1n52.74521
  • Títulos paralelos:
    • Sobre la continuidad de acciones parciales de grupos de Hausdorff en espacios métricos
  • Enlaces
  • Referencias bibliográficas
    • F. Abadie, Enveloping actions and takai duality for partial actions, Journal of Func. Anal. 197 (2003), 14-67.
    • H. Becker and A. Kechris, The Descriptive Set Theory of Polish Group
    • Actions, London Math. Soc. Lect. Notes, 1996.
    • K. Choi and Y. Lim, Transitive partial actions of groups, Period. Math.
    • Hung. 56 (2008), no. 2, 169-181.
    • K. Mc Clanahan, k-theory for partial crossed products by discrete groups, J. Funct. Anal. 130 (1995), 77-117.
    • M. Dokuchaev and M. Khrypchenko, Partial cohomology of groups, J. Algebra 427 (2015), 142-182.
    • M. Dokuchaev, B. Novikov, and H. Pinedo, The partial schur multiplier
    • of a group, J. Algebra 392 (2013), 199-225.
    • R. Exel, Partial actions of groups and actions of inverse semigroups, Proc. Am. Math. Soc. 126 (1998), no. 12, 3481-3494.
    • S. Gao, Invariant Descriptive Set Theory, Chapmann & Hall, 2009.
    • J. Gómez, H. Pinedo, and C. Uzcátegui, The open mapping principle for
    • partial actions of polish groups, J. Math. Anal. Appl. 462 (2018), no. 1,
    • -346.
    • J. Hoffmann-Jorgensen and F. Topsoe, Analytic spaces and their application, in analytic sets., Academic Press 37 (1980), 311-340.
    • J. Kellendonk and M. V. Lawson, Partial actions of groups, Internat. J.
    • Algebra Comput. 14 (2004), no. 1, 87-114.
    • H. Pinedo, Partial projective representations and the partial schur multiplier: a survey, Bol. Mat. 22 (2015), no. 2, 167-175.
    • H. Pinedo and C. Uzcátegui, Borel globalization of partial actions of polish groups, To appear in Archive for Mathematical Logic.
    • H. Pinedo and C. Uzcátegui, Polish globalization of polish group partial actions, Math. Log. Quart. 63 (2017), no. 6, 481-490.
    • J. C. Quigg and I. Raeburn, Characterizations of crossed products by partial actions, J. Operator Theory 37 (1997), 311-340.

Fundación Dialnet

Mi Documat

Opciones de artículo

Opciones de compartir

Opciones de entorno