3-graded decompositions of exceptional Lie algebras \(\mathfrak g\) and group realizations of \(\mathfrak g_{\text{ev}}\), \(\mathfrak g_0\) and \(\mathfrak g_{\text{ed}}\). III: \(G=E_8\)
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Publication:983871
DOI10.1215/0023608X-2009-014zbMath1221.17013WikidataQ115240660 ScholiaQ115240660MaRDI QIDQ983871
Toshikazu Miyashita, Ichiro Yokota
Publication date: 13 July 2010
Published in: Kyoto Journal of Mathematics (Search for Journal in Brave)
Cites Work
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- 3-graded decompositions of exceptional Lie algebras \(\mathfrak g\) and group realizations of \(\mathfrak g_{ev},\mathfrak g_0\) and \(\mathfrak g_{ed}\). I: \(G=G_2,F_4,E_6\)
- 3-graded decompositions of exceptional Lie algebras \(\mathfrak g\) and group realizations of \({\mathfrak g}_{ev}\), \({\mathfrak g}_0\) and \({\mathfrak g}_{ed}\). II: \(G=E_7\), case 1
- Realizations of involutive automorphisms \(\sigma\) and \(G^{\sigma{}}\) of exceptional linear Lie groups \(G\). II: \(G=E_ 7\)
- Realization of maximal subgroups of rank \(8\) of the simply connected compact simple Lie group of type \(E_8\)
- Realizations of subgroups of type \(D_8\) of connected exceptional simple Lie groups of type \(E_8\)
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