Lie Semialgebras are Real Phenomena.
Karl Heinrich Hofmann, Joachim Hilgert (1985)
Mathematische Annalen
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Displaying similar documents to “On Ol'shanskii's semigroup.”
Lie Semialgebras are Real Phenomena.
Properties of a 29-Dimensional Simple Lie Algebra of Characteristics Three.
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On the causal structure of Lorentzian Lie groups. A globality theorem for Lorentzian cones in certain solvable Lie algebras.
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Lie contact manifolds. II.
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Sophie Chemla (1993)
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A Semigroup Structure in the Space of Liftings.
Paul Georgiou (1974)
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Ueber Complexe.............. - Fortsetzung
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A Characterization of Sun-Reflexivity.
B. de Pagter (1989)
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Invariant orders in simply connected Lie groups.
Gichev, Victor M. (1995)
Journal of Lie Theory
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Absolutely Closed Lie Groups.
Morikuni Goto (1973)
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A note on Lie semialgebras in .
Breckner, Brigitte E. (2002)
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On porcupine varieties in Lie algebras.
Karl Heinrich Hofmann, W.A.F. Ruppert (1994)
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Invariant orders in Lie groups
Neeb, Karl-Hermann
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[For the entire collection see Zbl 0742.00067.]The author formulates several theorems about invariant orders in Lie groups (without proofs). The main theorem: a simply connected Lie group admits a continuous invariant order if and only if its Lie algebra contains a pointed invariant cone. V. M. Gichev has proved this theorem for solvable simply connected Lie groups (1989). If is solvable and simply connected then all pointed invariant cones in are global in (a Lie wedge ...