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Maximal Subgroups of Compact Lie Groups
(Heldermann Verlag, 2012-01-01)
This report aims at giving a general overview on the classification of the maximal subgroups of compact Lie groups (not necessarily connected). In the first part, it is shown that these fall naturally into three types: (1) ...
Maximal Subgroups of Compact Lie Groups
(HELDERMANN VERLAGLEMGO, 2013-08-02)
This report aims at giving a general overview on the classification of the maximal subgroups of compact Lie groups (not necessarily connected). In the first part, it is shown that these fall naturally into three types: (1) ...
Grupos de Lie compactosCompact Lie groups
([s.n.], 2011)
Controllability of linear systems on non-abelian compact lie groups
(Pontificia Universidad Católica del PerúPE, 2017)
Global and concrete quantizations on general type I groups
(Springer-Verlag Wien, 2019)
In recent papers and books, a global quantization has been developed for unimodular groups of type I. It involves operator-valued symbols defined on the product between the group G and its unitary dual G^ , composed of ...
Weight multiplicity formulas for bivariate representations of classical Lie algebras
(American Institute of Physics, 2018-08-27)
A bivariate representation of a complex simple Lie algebra is an irreducible representation whose highest weight is given by a combination of the first two fundamental weights. For a complex classical Lie algebra, we ...
The index of compact simple Lie groups:
(Oxford University Press, 2017-10-21)
Let M be an irreducible Riemannian symmetric space. The index i(M) of M is the minimal codimension of a (non-trivial) totally geodesic submanifold of M. The purpose of this note is to determine the index i(M) for all ...
Presentations of the first homotopy groups of the unitary groups
(Birkhauser Verlag AgBaselSuíça, 2003)
On the existence of G-equivariant maps
(SPRINGERNEW YORK, 2013-08-02)
Let G be a compact Lie group. Let X, Y be free G-spaces. In this paper, by using the numerical index i (X; R), under cohomological conditions on the spaces X and Y, we consider the question of the existence of G-equivariant ...