@article{oai:ynu.repo.nii.ac.jp:00006897,
 author = {Meng, Daoji and Deng, Shaoqiang and Kaneyuki, Soji},
 issue = {2},
 journal = {Yokohama Mathematical Journal = 横濱市立大學紀要. D部門, 数学},
 month = {},
 note = {application/pdf, A dipolarization in a Lie algebra ＄￥mathfrak{g}＄ is a pair of polarizations ＄(￥mathfrak{g}^{+},f)＄ and ＄(￥mathfrak{g}^{-}, f)＄ satisfying the conditions: the two subalgebras ＄g^{f}＄ span ＄￥mathfrak{g}＄ , and the intersection ＄￥mathfrak{g}^{+}￥cap ￥mathfrak{g}^{-}＄ is the isotropy subalgebra at the linear form ＄f＄ with respect to the coadjoint representation of ＄￥mathfrak{g}＄ . We construct here a class of dipolarizations in certain solvable Lie algebras for which the two subalgebras of dipolarization are not isomorphic.},
 pages = {117--124},
 title = {A REMARKABLE CLASS OF NONSYMMETRIC DIPOLARIZATIONS IN LIE ALGEBRAS},
 volume = {43},
 year = {1995}
}