Simple compactifications and polar decomposition of homogeneous real spherical spaces

Research output: Contribution to journal › Journal article › Research › peer-review

Standard

Simple compactifications and polar decomposition of homogeneous real spherical spaces. / Knop, Friedrich; Krötz, Bernhard; Sayag, Eitan; Schlichtkrull, Henrik.

In: Selecta Mathematica, Vol. 21, 2015, p. 1071–1097.

Research output: Contribution to journal › Journal article › Research › peer-review

Harvard

Knop, F, Krötz, B, Sayag, E & Schlichtkrull, H 2015, 'Simple compactifications and polar decomposition of homogeneous real spherical spaces', Selecta Mathematica, vol. 21, pp. 1071–1097. https://doi.org/10.1007/s00029-014-0174-6

APA

Knop, F., Krötz, B., Sayag, E., & Schlichtkrull, H. (2015). Simple compactifications and polar decomposition of homogeneous real spherical spaces. Selecta Mathematica, 21, 1071–1097. https://doi.org/10.1007/s00029-014-0174-6

Vancouver

Knop F, Krötz B, Sayag E, Schlichtkrull H. Simple compactifications and polar decomposition of homogeneous real spherical spaces. Selecta Mathematica. 2015;21:1071–1097. https://doi.org/10.1007/s00029-014-0174-6

Author

Knop, Friedrich ; Krötz, Bernhard ; Sayag, Eitan ; Schlichtkrull, Henrik. / Simple compactifications and polar decomposition of homogeneous real spherical spaces. In: Selecta Mathematica. 2015 ; Vol. 21. pp. 1071–1097.

Bibtex

@article{3ee222faa46c405b85219973b701c8d5,
title = "Simple compactifications and polar decomposition of homogeneous real spherical spaces",
abstract = "Let Z be an algebraic homogeneous space Z = G/H attached to real reductive Lie group G. We assume that Z is real spherical, i.e., minimal parabolic subgroups have open orbits on Z. For such spaces, we investigate their large scale geometry and provide a polar decomposition. This is obtained from the existence of simple compactifications of Z which is established in this paper.",
author = "Friedrich Knop and Bernhard Kr{\"o}tz and Eitan Sayag and Henrik Schlichtkrull",
year = "2015",
doi = "10.1007/s00029-014-0174-6",
language = "English",
volume = "21",
pages = "1071–1097",
journal = "Selecta Mathematica, New Series",
issn = "1022-1824",
publisher = "Springer",

}

RIS

TY - JOUR

T1 - Simple compactifications and polar decomposition of homogeneous real spherical spaces

AU - Knop, Friedrich

AU - Krötz, Bernhard

AU - Sayag, Eitan

AU - Schlichtkrull, Henrik

PY - 2015

Y1 - 2015

N2 - Let Z be an algebraic homogeneous space Z = G/H attached to real reductive Lie group G. We assume that Z is real spherical, i.e., minimal parabolic subgroups have open orbits on Z. For such spaces, we investigate their large scale geometry and provide a polar decomposition. This is obtained from the existence of simple compactifications of Z which is established in this paper.

AB - Let Z be an algebraic homogeneous space Z = G/H attached to real reductive Lie group G. We assume that Z is real spherical, i.e., minimal parabolic subgroups have open orbits on Z. For such spaces, we investigate their large scale geometry and provide a polar decomposition. This is obtained from the existence of simple compactifications of Z which is established in this paper.

U2 - 10.1007/s00029-014-0174-6

DO - 10.1007/s00029-014-0174-6

M3 - Journal article

VL - 21

SP - 1071

EP - 1097

JO - Selecta Mathematica, New Series

JF - Selecta Mathematica, New Series

SN - 1022-1824

ER -

ID: 144168992