We study how the real forms g of contragredient Lie superalgebras are determined by their even parts. We prove that if the even parts of g and g' are inner isomorphic, then g and g' are inner isomorphic. Also, if the even parts of g and g' are isomorphic, then g and g' are isomorphic.
Chuah, M.K., Fioresi, R. (2019). Real Forms of Contragredient Lie Superalgebras with Isomorphic Even Parts. JOURNAL OF LIE THEORY, 29(1), 239-246.
Real Forms of Contragredient Lie Superalgebras with Isomorphic Even Parts
Fioresi, R
Membro del Collaboration Group
2019
Abstract
We study how the real forms g of contragredient Lie superalgebras are determined by their even parts. We prove that if the even parts of g and g' are inner isomorphic, then g and g' are inner isomorphic. Also, if the even parts of g and g' are isomorphic, then g and g' are isomorphic.File in questo prodotto:
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