Limits of commutative triangular systems on simply connected step 2-nilpotent Lie groups |
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| Authors: | Daniel Neuenschwander |
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| Affiliation: | (1) Institut für Mathematische Statistik und Versicherungslehre, Universität Bern, Sidlerstrasse 5, 3012 Bern, Switzerland |
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| Abstract: | We prove that on simply connected step 2-nilpotent Lie groupsG any limit of a commutative infinitesimals triangular system of probability measures which are either all symmetric or supported by some discrete subgroupH is infinitely divisible onG resp.H. |
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| Keywords: | Triangular systems infinitely divisible probability measures nilpotent Lie groups Heisenberg groups |
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