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辛代数的结构(英文) 被引量:1

On Symplectic Ternary Algebras
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摘要 考查了辛代数型与李三系的型之间的关系 ,在此过程中充分运用了李代数、辛代数、李三系三者之间的关系 ,建立了辛代数与李三系型之间的关系表达式 。 The authors investigate the corresponence between the trace form of a Lie triple system and that of a symplectic ternary algebra.In the progress of the note,the authors make use of the relationships among Lie algebras,Lie triple systems,and symplectic ternary algebras,and construct the relation formula of the forms.By this formula,the authors draw the conclusion of theorem about the forms.
出处 《河北大学学报(自然科学版)》 CAS 2001年第4期360-362,共3页 Journal of Hebei University(Natural Science Edition)
基金 TheprojectissupportedbyNaturalScienceFoundationofHebeiProvince(19910 0 )
关键词 辛代数 辛代数型 李三系型 symplectic ternary algebras trace form of symplectic ternary algebras trace form of Lie triple systems
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参考文献4

  • 1JOHN R FAULKNER.A construction of Lie algebras from a class of ternary algebras[].Trans Amer Soc.1971
  • 2JOHN R FAULKNER,Jaseph C Ferrar.On the structure of symplectic ternary algebra[].Nederl Akad Wetensch Proc Ser A Indag Math.1972
  • 3NORIKA KAMIYA.A structure theory of Frendenthal-Kantor triple systems[].Journal of Algebra.1987
  • 4NORIKA KAMIYA.The wedderburn principal theorem for Frendenthal-Kantor triple systems[].Bulletm of the Polish Academy of Soi Math.1992

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