课题基金 / 基金详情

Research for the spaces with actions of algebraic groups or Weyl groups

Research for the spaces with actions of algebraic groups or Weyl groups
具有代数群或Weyl群作用的空间的研究
批准号:
11640043
负责人:
SEKIGUCHI Jiro
金额:
$1.92万
依托单位国家:
日本
项目类别:
Grant-in-Aid for Scientific Research (C)
财政年份:
1999
资助国家:
日本
项目状态:
已结题
起止时间:
1999 至 2000

项目摘要

项目成果

SEKIGUCHI Jiro的其他基金

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中文摘要
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英文摘要
1. J.Sekiguchi studied the closure ordering of adjoint nilpotent orbits in so(p, q). This research is a joint work with D.Z.Djokovic and N.Lemire and is to appear in Tohoku Math.J.2. J.Sekiguchi studied solutions of the homogenization of the icosahedral equation introduced by F.Klein. This research is a joint work with E.Bannai, M.Koike and A.Munemasa. A partial result is to appear in Advanced Studies in Pure Math.3. T.Fujiwara studied the "nef" condition for 2-bundles constructed by the projectified canonical curves in P^3(C).4. K.Masuda studied the following. Let X be an algebraic surface with A^1_*-fibration defined over C and let ψ be an etale endomorphism of X.Then she showed that ψ becomes an automorphism in several cases. This research is a joint work with M.Miyanishi and is to appear in Math. Annalen.5. T.Fukui studied wave propagation in linear electrodynamics with Y.N.Obukhov and G.F.Rubilar and the result is to appear in Physical Reviews D.
期刊论文(21)
专著(0)
科研奖励(0)
会议论文
E.Bannai,M.Koike,A.Munemasa and J.Sekiguchi: "Some results on modular forms"To appear in Advanced Studies in Pure Mathematics.
E.Bannai、M.Koike、A.Munemasa 和 J.Sekiguchi:“模形式的一些结果”出现在纯数学高级研究中。
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J.Sekiguchi: "Cross ratio varieties for root systems II."Kyushu Math.. vol.54. 7-37 (2000)
J.Sekiguchi:“根系交叉比品种II”。九州数学..第54卷。
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T.Usa: "Notes on formulae for Ogus derivations."Rpt.Sci.H.I.T.. vol.10. 1-15 (1999)
T.Usa:“Ogus 推导公式注释”。Rpt.Sci.H.I.T.. vol.10。
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21
    Study on Saito free divisors and uniformization equations
    Research on geometry related to Weyl groups and root systems
    Actions of semisimple groups and Weyl groups and research on representations
    Research on Orbits of Semisimple Lie Algebras and Representations
    海外基金