Topological theory for Selberg type integral associated with rigid Fuchsian systems

Topological theory for Selberg type integral associated with rigid Fuchsian systems
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与刚性 Fuchsian 系统相关的 Selberg 型积分的拓扑理论

DOI:
10.1007/s00208-011-0717-5
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发表时间:
2012
期刊:
Math. Ann
影响因子:
--
通讯作者:
Yoshishige Haraoka and Sho Hamaguchi
Yoshishige Haraoka and Sho Hamaguchi
中科院分区:
--
文献类型:
--
作者:
J.M.Corcuera;A.Kohatsu-Higa;Y. Takei;H.Nagoya and Y.Yamada;根上生也;Mitsuo Kato;舟木直久;H.Ishii;Yoshishige Haraoka and Sho Hamaguchi

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利用Dettweiler和Reiter的中卷积的解析实现,我们证明了任何刚性Fuchsian系统都可以作为某个生成系统的一个子系统得到,该生成系统具有Selberg型解的积分表示.研究了与这类积分相关的扭同调群和扭上同调群。特别地,得到了实现局部指数的邻接关系和扭圈。
Using the analytic realization of middle convolution due to Dettweiler and Reiter, we show that any rigid Fuchsian system can be obtained as a subsystem of some generating system which has an integral representation of solutions of Selberg type. Twisted homology groups and twisted cohomology groups associated with such integrals are studied. In particular, contiguity relations and twisted cycles which realize local exponents are obtained.
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