Lie Triple Systems
Three styles of commonplace critical extension are taken into consideration for a great lie algebra. Extra precisely, you can keep in mind this kind of lie
algebra as a lie triple device, or a Leibniz
algebra and assemble suitable important extensions. We display that lie triple gadget standard principal extension is isomorphic either to lie or Leibniz
algebra regular primary extension taken into consideration as a lie triple machine in suitable way. We outline symmetric bundles as
vector bundles within the class of symmetric areas are shown that this
perception is the geometric analog of the one of a representation of a lie triple machine. A symmetric package has an underlying mirrored image space, and we investigate the corresponding forgetful factor each from the point of view of differential geometry and from the point of view of illustration principle. Widespread results at the centroids of lie triple algebras are advanced. Centroids of the tensor made from a lie triple
algebra and a unitary commutative associative
algebra are studied. Furthermore, the centroid of the tensor product of a simple lie triple
algebra and a polynomial ring is absolutely decided. In recent years, lie triple algebras have attracted an awful lot interest in lie theories. They contain lie algebras and lie triple structures as special cases
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