Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
9521084 | Indagationes Mathematicae | 2005 | 19 Pages |
Abstract
Let G be a connected semisimple linear algebraic group defined over an algebraically closed field k and P â G a parabolic subgroup without any simple factor. Let H be a connected reductive linear algebraic group defined over the field k such that all the simple quotients of H are of classical type. Take any homomorphism Ï : P â H such that the image of p is not contained in any proper parabolic subgroup of H. Consider the corresponding principal H-bundle EP(H) = (G Ã H)/P over G/P. We prove that EP (H) is strongly stable with respect to any polarization on G/P.
Related Topics
Physical Sciences and Engineering
Mathematics
Mathematics (General)
Authors
Indranil Biswas,