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 タイトル: Cross Ratio Varieties for Root Systems of Type $A$ and the Terada Model 著者: Sekiguchi, J. 発行日: 1996年 出版者: Graduate School of Mathematical Sciences, The University of Tokyo 掲載誌情報: Journal of Mathematical Sciences, The University of Tokyo. Vol. 3 (1996), No. 1, Page 181-197 抄録: The notion of cross ratio varieties for root systems is introduced in [7]. Among others, in the case of the root system of type $A_{n+2}$, it was conjectured (cf. Conjecture 2.2 in [7]) that the corresponding cross ratio variety is isomorphic to the $n$-dimensional Terada model which is a natural compactification of the complement in ${\bf P}^n$ of the singular locus of the holonomic system of differential equations for the Appell-Lauricella hypergeometric function $F_D$. The purpose of this article is to prove this conjecture. URI: http://hdl.handle.net/2261/1542 ISSN: 13405705 出現カテゴリ: Journal of Mathematical Sciences, the University of TokyoJournal of Mathematical Sciences, the University of Tokyo

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