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Intersection homology Kunneth theorems

机译:相交同源性Kunneth定理

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摘要

Cohen, Goresky, and Ji showed that there is a Kunneth theorem relating the intersection homology groups Ip-barH_*(X×Y) to Ip-baeH_*(X) and Ip-barH_*(Y),provided that the perversity p-bar satisfies rather strict conditions.We consider biperversities and prove that there is a Kunneth theorem relating Ip-bar, q-bar H_*(X × Y ) to Ip-barH_*(X) and Iq-barH_*(Y)for all choices of p-bar and q-bar. Furthermore, we prove that the Kunneth theorem still holds when the biperversity p, q is “loosened” a little, and using this we recover theKunneth theorem of Cohen–Goresky–Ji.
机译:Cohen,Goresky和Ji指出,存在一个将相交同源群Ip-barH _ *(X×Y)与Ip-baeH _ *(X)和Ip-barH _ *(Y)关联的Kunneth定理,条件是其p- bar满足相当严格的条件。我们考虑了双重性,并证明存在关于所有的Ip-bar,q-bar H _ *(X×Y)到Ip-barH _ *(X)和Iq-barH _ *(Y)的Kunneth定理p条和q条的选择。此外,我们证明了当双性p,q稍微“松开”时,Kunneth定理仍然成立,并以此恢复了Cohen-Goresky-Ji的Kunneth定理。

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