On eigenvectors of nilpotent Lie algebras of linear operators
Morris W. Hirsch, Joel W. Robbin
math.RTarXiv:math/0602106
Abstract
We give a condition ensuring that the operators in a nilpotent Lie algebra of linear operators on a finite dimensional vector space have a common eigenvector.
Create a lesson
Related papers
Representations of formal Lie groups and Lie pairs
Fulin Chen, Binyong Sun, Chuyun Wang
Unitary Branching for sl(m n), osp(m 2n) and F(4)
Steffen Schmidt
A refined multiplication formula in 2-Calabi-Yau Frobenius extriangulated categories
Ming Ding, Fan Xu, Panyue Zhou
A Comparison Theorem for Parahoric Character Sheaves
Zhihang Yu
On the Hiraga-Ichino-Ikeda conjecture on formal degrees for G2
Yugo Takanashi
The Arthur-Packet Support Equality for Real Reductive Groups
Jiawei Yang