2003
DOI: 10.1090/trans2/210/12
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Multiplicity one theorem in the orbit method

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Cited by 16 publications
(5 citation statements)
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“…This section introduces briefly this kind of results obtained jointly with Nasrin [43], which is a counterpart of representation-theoretic results (Theorems 34 and 40).…”
mentioning
confidence: 93%
“…This section introduces briefly this kind of results obtained jointly with Nasrin [43], which is a counterpart of representation-theoretic results (Theorems 34 and 40).…”
mentioning
confidence: 93%
“…This article is an outgrowth of the manuscript [44] which I did not publish, but which has been circulated as a preprint. From then onwards, we have extended the theory, in particular, to the following three directions: 1) the generalization of our main machinery (Theorem 2.2) to the vector bundle case ( [49]), 2) the theory of 'visible actions' on complex manifolds ( [50,51,52]), 3) 'multiplicity-free geometry' for coadjoint orbits ( [53]). …”
Section: Introduction and Statement Of Main Resultsmentioning
confidence: 99%
“…Links between multiplicity-free restrictions and the orbit method were investigated in [2,4,7,25,32]. A key role here is played by the Corwin-Greenleaf multiplicity function n. For a closed subgroup H < G and coadjoint orbits O H ∈ h * /H and O G ∈ g * /G, this function takes the value…”
Section: Multiplicity-free Restrictionsmentioning
confidence: 99%