Jacobi identity

Linear maps preserving Jacobi identity on the full matrix algebras

全矩阵代数上保Jacobi恒等式的线性映射

In the first part , we first get hom-Lie algebra by deforming the definition of Lie algebra in terms of Jacobi identity in its definition .

在第一部分中，首先我们尝试从弱化李代数定义中Jacobi恒等式入手，对李代数的定义进行变式，得到hom-李代数。

We express the first integrals for the system of Hamilton 's canonical equations make use of Poisson 's brackets , especially , prove Jacobi 's identity briefly .

由Poisson括弧表达正则方程组的首次积分，特别是，较简洁地证明了Jacobi恒等式。