Eigenspace representations of nilpotent lie groups.
Henrik Stetkaer, Jacob Jacobsen (1981)
Mathematica Scandinavica
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Displaying similar documents to “On the Nilpotent representations of GLn (O).”
Eigenspace representations of nilpotent lie groups.
Disintegration of monomial representations of nilpotent Lie groups. (Désintégration des représentations monomiales des groupes de Lie nilpotents.)
Baklouti, A., Ludwig, J. (1999)
Journal of Lie Theory
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Topological Frobenius properties for nilpotent groups. II.
Eberhard Kaniuth (1991)
Mathematica Scandinavica
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Harmonically Induced Representations of Nilpotent Lie Groups.
Henri Moscovici, Andrei Verona (1978)
Inventiones mathematicae
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An example of unipotent representations associated with a nilpotent nonminimal orbit: The case of orbits of dimension 10 of . (Un exemple de représentations unipotentes associées à une orbite nilpotente non minimale: le cas des orbites de dimension 10 de .)
Sabourin, Hervé (2000)
Journal of Lie Theory
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Ultra-irreducibility of induced representations.
Henrik Stetkaer, Jacob Jacobsen (1991)
Mathematica Scandinavica
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On modular projective representations of finite nilpotent groups
Leonid F. Barannyk, Kamila Sobolewska (2001)
Colloquium Mathematicae
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Our aim is to determine necessary and sufficient conditions for a finite nilpotent group to have a faithful irreducible projective representation over a field of characteristic p ≥ 0.
Eigenspace representations of nilpotent Lie groups.
Jacob Jacobsen (1983)
Mathematica Scandinavica
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Representations linearies et compactification profinie des groupes discrets.
Alexander Grothendieck (1970)
Manuscripta mathematica
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Computer search for nilpotent complexes.
Lewis, Robert H., Moore, Guy D. (1997)
Experimental Mathematics
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Projections in C*-Algebras of nilpotent groups.
Eberhard Kaniuth, Keth F. Taylor (1989)
Manuscripta mathematica
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On Kolchin's theorem.
Israel N. Herstein (1986)
Revista Matemática Iberoamericana
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A well-known theorem due to Kolchin states that a semi-group G of unipotent matrices over a field F can be brought to a triangular form over the field F [4, Theorem H]. Recall that a matrix A is called unipotent if its only eigenvalue is 1, or, equivalently, if the matrix I - A is nilpotent. Many years ago I noticed that this result of Kolchin is an immediate consequence of a too-little known result due to Wedderburn [6]. This result of Wedderburn asserts that if B is a finite...
The construction of affine structures on virtually nilpotent groups.
Karel Dekimpe (1995)
Manuscripta mathematica
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