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期刊论文
Dipolarizations in semisimple Lie algebras and homogeneous parakahler manifolds
Journal of Lie Theory Volume 9(1999)215~232,-0001,():
A dipolarization in a Lie algebra g is two polarizations g in g at a common linear form on g satisfying g=g++g-. We study dipolarizations in semisimple Lie algebras, especially, the relation between dipolarizations and gradations. As an application, we give a relation between semisimple homogeneous parakahler manifolds and hyperbolic sernisimple orbits. For real semisimple, we determine the characteristic elements, from which dipolarizations can be constructed.
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