首页> 外文期刊>Proceedings of the Indian Academy of Sciences. Mathematical sciences >McKay correspondence in quasi-SL quasitoric orbifoldsMcKay correspondence in quasi-SL quasitoric orbifolds
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McKay correspondence in quasi-SL quasitoric orbifoldsMcKay correspondence in quasi-SL quasitoric orbifolds

机译:准SL拟球体中的McKay对应拟SL拟球体中的McKay对应

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We show McKay correspondence for Betti numbers of Chena??Ruan cohomology of omnioriented quasi-$SL$ quasitoric orbifolds. This generalizes a correspondence for $SL$ projective toric orbifolds due to Batyrev and Dias (Topology 35(4) (1996) 901a??929) to a setting that does not require a complex or even an almost complex structure. In previous works with Ganguli and Poddar (Osaka J. Math. 50(2) (2013) 397a??415; 50(4) (2013) 977a??1005), we have proved the correspondence in dimensions four and six. Here we deal with the general case.
机译:我们显示了全向拟准-$ SL $拟球状体的Chena ?? Ruan同源性的Betti数的McKay对应关系。这将归因于Batyrev和Dias的$ SL $投射复曲面单向的泛化(Topology 35(4)(1996)901a ?? 929)到不需要复杂甚至几乎复杂结构的环境中。在先前与Ganguli和Poddar的著作中(Osaka J. Math。50(2)(2013)397a ?? 415; 50(4)(2013)977a ?? 1005),我们证明了尺寸4和尺寸6的对应关系。在这里,我们处理一般情况。

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