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Discontinuity group of a finally continuous finite-dimensional representation of a connected locally compact group is commutative

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It is proved that the discontinuity group of an arbitary finally continuous finite-demensional representation of a connected locally ocmpact group is commutative. Consequences for homomorphisms of connected locally compact groups are indicated.

Abstract

It is proved that the discontinuity group of an arbitary finally continuous finite-demensional representation of a connected locally ocmpact group is commutative. Consequences for homomorphisms of connected locally compact groups are indicated.

참고문헌 (3)

  1. A. I. Shtern, "A version of van der Waerden’s theorem and a proof of Mishchenko’s conjecture for homomorphisms of locally compact groups", Izv. Math, 72(1), pp.169~205 (2008)
  2. A. I. Shtern, "Finite-dimensional quasi-representations of connected Lie groups and Mishchenko’s conjecture", J. Math. Sci, 159(5), pp.653~751 (2009)
  3. K. H. Hofmann, "The Lie theory of connected pro-Lie groups" (2007), European Mathematical Society

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