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Let K be a connected compact semisimple Lie group and KC its complexification.
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which is a (connected) compact set since is continuous on the compact set, where is the unit sphere in.
Let be a connected, simply connected nilpotent Lie group and let be a maximal compact subgroup of.
Let G be a connected, simply connected, nilpotent Lie group and let C be a maximal compact subgroup of Aut(G).
Let G be a connected semisimple Lie group with no compact factors and finite center and Γ ⊂ G an irreducible lattice.
Let G be a connected real semisimple Lie group which contains a compact Cartan subgroup such that it has non-empty discrete series.
Let C be a connected group.
Let G be a connected graph.
The space (mathfrak{B}_{v}^{mathbb{C} }) of complex vertex conditions at vertex v is a connected and compact complex manifold of complex dimension (delta^{2} v)).
By Lemma 1 the set Γ is a connected and compact subset of S. By property (v) there is a point (overline {g}'in Gamma: overline{g}'_{n}=1/3).
Since the invariant, connected, bounded absorbing set fulfills (3.15), exploiting a classical result of the theory of attractors of semigroups (see, e.g., [28]), we conclude that the -limit set of, that is, (3.17). is a connected and compact global attractor of.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com