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Prehomogeneous spaces for Borel subgroups of general linear groups
Simon Goodwin
, L Hille
Mathematics
Research output
:
Contribution to journal
›
Article
›
peer-review
3
Citations (Scopus)
Overview
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Dive into the research topics of 'Prehomogeneous spaces for Borel subgroups of general linear groups'. Together they form a unique fingerprint.
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Keyphrases
Borel Subgroup
100%
General Linear Group
100%
Dense Orbit
100%
Prehomogeneous
100%
Conjugation
33%
Algebraically Closed Field
33%
Lie Algebra
33%
Representation Theory
33%
Minimal Dimension
33%
Dimension Vector
33%
Strictly Upper Triangular Matrices
33%
Codimension
33%
Quasi-hereditary Algebra
33%
Upper Triangular Matrices
33%
Lie Subalgebra
33%
Upper Triangular
33%
Lie Ideal
33%
Mathematics
General Linear Group
100%
Dense Orbit
100%
Upper Triangular Matrix
66%
Algebraically Closed Field
33%
Matrix (Mathematics)
33%
Lie Algebra
33%
Representation Theory
33%
Main Result
33%
Open Problem
33%
Subalgebra
33%
Upper Triangular
33%
Codimension
33%
Ext
33%