Parabolic Lie algebra

（重定向自Parabolic subalgebra）

In algebra, a parabolic Lie algebra $\mathfrak p$ is a subalgebra of a semisimple Lie algebra $\mathfrak g$ satisfying one of the following two conditions:

These conditions are equivalent over an algebraically closed field of characteristic zero, such as the complex numbers. If the field $\mathbb F$ is not algebraically closed, then the first condition is replaced by the assumption that

单词	Parabolic subalgebra
释义	Parabolic subalgebra 英语百科 Parabolic Lie algebra （重定向自Parabolic subalgebra） In algebra, a parabolic Lie algebra $\mathfrak p$ is a subalgebra of a semisimple Lie algebra $\mathfrak g$ satisfying one of the following two conditions: These conditions are equivalent over an algebraically closed field of characteristic zero, such as the complex numbers. If the field $\mathbb F$ is not algebraically closed, then the first condition is replaced by the assumption that
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