linear lie algebra造句
例句與造句
- In particular, every linear semisimple Lie algebra is a subalgebra of \ mathfrak { sl }, the special linear Lie algebra.
- Answers to these questions were first provided by Hermann Weyl and Richard Brauer as consequences of special linear Lie algebra \ mathfrak { sl } " n ":
- *The subspace of the general linear Lie algebra \ mathfrak { gl } _ n ( F ) consisting of matrices of trace zero is a subalgebra, the special linear Lie algebra, denoted \ mathfrak { sl } _ n ( F ).
- *The subspace of the general linear Lie algebra \ mathfrak { gl } _ n ( F ) consisting of matrices of trace zero is a subalgebra, the special linear Lie algebra, denoted \ mathfrak { sl } _ n ( F ).
- Any Lie algebra is a linear Lie algebra in the sense that there is always a faithful representation of \ mathfrak { g } ( in fact, on a finite-dimensional vector space by Ado's theorem if \ mathfrak { g } is itself finite-dimensional .)
- It's difficult to find linear lie algebra in a sentence. 用linear lie algebra造句挺難的
- In four papers from the 1880s by Alfredo Capelli proved, in different terminology, what is now known as the Poincar? Birkhoff Witt theorem in the case of L = \ mathfrak { gl } _ n,, the General linear Lie algebra; while Poincar?later stated it more generally in 1900.
- If \ mathfrak { g } is a linear Lie algebra ( a Lie subalgebra of the Lie algebra of endomorphisms of a finite-dimensional vector space " V " ) over an algebraically closed field, then any Cartan subalgebra of \ mathfrak { g } is the centralizer of a maximal nilpotent ( Engel's theorem ), but then its Killing form is identically zero, contradicting semisimplicity.