Some remarks on Leibniz algebras whose semisimple part related with $sl_2$

In this paper we identify the structure of complex finite-dimensional Leibniz algebras with associated Lie algebras $sl_2^1\oplus sl_2^2\oplus \dots \oplus sl_2^s\oplus R, $w h e r e$ R$ is a solvable radical. The classifications of such Leibniz algebras in the cases $d i m R = 2, 3$ and $d i m I \neq 3$ have been obtained. Moreover, we classify Leibniz algebras with $L/I\cong sl_2^1\oplus sl_2^2 $a n d s o m e c o n d i t i o n s o n i d e a l$ I=id<[x,x] \ | \ x\in L>.$

Some remarks on Leibniz algebras whose semisimple part related with $s l_{2}$

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Some remarks on Leibniz algebras whose semisimple part related with $s l_{2}$

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Some remarks on Leibniz algebras whose semisimple part related with sl2sl2​

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Some remarks on Leibniz algebras whose semisimple part related with sl2sl2​

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Some remarks on Leibniz algebras whose semisimple part related with $s l_{2}$

讲解博客

AI智能校验

Some remarks on Leibniz algebras whose semisimple part related with $s l_{2}$

讲解博客

AI智能校验