Finite, Tame, and Wild Actions of Parabolic Subgroups in GL(V) on Certain Unipotent Subgroups-Reference-Cited by-同舟云学术

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Finite, Tame, and Wild Actions of Parabolic Subgroups in GL(V) on Certain Unipotent Subgroups

Published:2000-04 Issue:1 Volume:226 Page:347-360
ISSN:0021-8693
Container-title:Journal of Algebra
language:en
Short-container-title:Journal of Algebra

Author:

Brüstle Thomas,Hille Lutz

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference18 articles.

1. Representation Theory of Artin Algebras;Auslander,1995

2. A criterion for finite representation type;Bongartz;Math. Ann.,1984

3. Covering spaces in representation theory;Bongartz;Invent. Math.,1982

4. Matrix-finite bimodules: an algorithm;Brüstle;C. R. Acad. Sci. Paris Sér. I,1997

5. Th. Brüstle, and, D. Guhe, xparabol, a computer program that computes the orbits of an action of P on ideals in pu and their quotients. Available via ftp: Server, ftp.uni-bielefeld.de, directory: pub/math/f-d-alg/crep.

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1. Quiver-graded Richardson orbits;Communications in Algebra;2019-04-15

2. PARABOLIC CONJUGATION AND COMMUTING VARIETIES;Transformation Groups;2018-11-12

3. On the complement of the Richardson orbit;Mathematische Zeitschrift;2011-08-10

4. Counting conjugacy classes in the unipotent radical of parabolic subgroups of GLn(q);Pacific Journal of Mathematics;2010-01-20

5. Orbits of parabolic subgroups on metabelian ideals;Bulletin des Sciences Mathématiques;2009-01

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