About: Automorphism of a Lie algebra

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In abstract algebra, an automorphism of a Lie algebra is an isomorphism between and itself; i.e., a linear automorphism that preserves the bracket. The totality of them forms the automorphism group of . The subgroup of generated by matrix exponents is called the inner automorphism group of .

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  • In abstract algebra, an automorphism of a Lie algebra is an isomorphism between and itself; i.e., a linear automorphism that preserves the bracket. The totality of them forms the automorphism group of . The subgroup of generated by matrix exponents is called the inner automorphism group of . (en)
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  • In abstract algebra, an automorphism of a Lie algebra is an isomorphism between and itself; i.e., a linear automorphism that preserves the bracket. The totality of them forms the automorphism group of . The subgroup of generated by matrix exponents is called the inner automorphism group of . (en)
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  • Automorphism of a Lie algebra (en)
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