1 citations · 2 across the 7 of their papers we have counts for
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Real fundamental Chevalley involutions and conjugacy classes
Gang Han, Binyong Sun
Let be a connected reductive linear algebraic group defined over , and let be a fundamental Chevalley involution. We show…
Multiplicity free gradings on semisimple Lie and Jordan algebras and skew root
Gang Han, Kang Lu, Yucheng Liu
A -grading on an algebra is called multiplicity free if each homogeneous component of the grading is 1-dimensional, where is an abelian group. We introduce skew root systems…
The Weyl group of the fine grading of associated with tensor product of generalized Pauli matrices
Gang Han
We consider the fine grading of $sl(n,\mb C)$ induced by tensor product of generalized Pauli matrices in the paper. Based on the classification of maximal diagonalizable subgroups…
Maximal eigenvalues of a Casimir operator and multiplicity-free modules
Gang Han
Let $\g$ be a finite-dimensional complex semisimple Lie algebra and $\b$ a Borel subalgebra. Then $\g$ acts on its exterior algebra $\w\g$ naturally. We prove that the maximal eige…