Primitive ideals with bounded approximate units in L1-algebras of exponential lie groups
1986 ◽
Vol 41
(3)
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pp. 411-420
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AbstractLet G be an exponential Lie group. We study primitive ideals (i.e. kernels of irreducible *-representations of L1(G)), with bounded approximate units (b.a.u.). We prove a result relating the existence of b.a.u. in certain primitive ideals with the geometry of the corresponding Kirillov orbits. This yields for a solvable group of class 2, a characterization of the primitive ideals with b.a.u.
2008 ◽
Vol 78
(2)
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pp. 301-316
1983 ◽
Vol 50
(4)
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pp. 1077-1106
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2015 ◽
Vol 151
(6)
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pp. 1157-1188
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Keyword(s):
1986 ◽
Vol 40
(1)
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pp. 89-94
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