complex lie algebra造句
例句與造句
- We define a complex Lie algebra over the generators
- He then developed a proof that Cartan subalgebras of a complex Lie algebra are conjugate.
- For example : complex analysis, complex matrix, complex polynomial, and complex Lie algebra.
- The classification therefore reduces to the classification of commuting pairs of antilinear involutions of a complex Lie algebra.
- In bilinearity ), so this distinction doesn't arise when considering real or complex Lie algebras.
- It's difficult to find complex lie algebra in a sentence. 用complex lie algebra造句挺難的
- The theory of modular Lie algebras is significantly different from the theory of real and complex Lie algebras.
- For example, the enveloping algebra of a complex Lie algebra is almost commutative by the PBW theorem.
- There is a unique complex Lie algebra of type E 8, corresponding to a complex group of complex dimension 248.
- A compact Lie algebra can be seen as the smallest real form of a corresponding complex Lie algebra, namely the complexification.
- The characters of finite dimensional representations of the real and complex Lie algebras and Lie groups are all given by the Weyl character formula.
- is a subspace of the complex Lie algebra " g " that is closed under the commutators and consists of skew-hermitian matrices.
- discovered the complex Lie algebra E 8 during his classification of simple compact Lie algebras, though he did not prove its existence, which was first shown by 蒷ie Cartan.
- Note that the complex Lie algebra sl ( 2, C ) has a su ( 2 ) being a vector in the rotation group O ( 3 ) and a singlet.
- The classification of 3-dimensional complex Lie algebras is similar except that types VIII and IX become isomorphic, and types VI and VII both become part of a single family of Lie algebras.
- Every complex semisimple Lie algebra has a unique ( up to isomorphism ) split real Lie algebra, which is also semisimple, and is simple if and only if the complex Lie algebra is.
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