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A family of quasi-rational hypersurfaces with bijective Nash map

机译:带有双射纳什图的准理性超曲面族

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摘要

The Nash problem on arcs for normal surface singularities states that there are as many arc families on a germ (S,O) of a singular surface as there are essential components of a desingularisation of (S,O). It is known that this problem can be reduced to the study of quasi-rational singularities. In this Note we give a positive answer to the Nash problem for a family of non-rational quasi-rational hypersurfaces. This same method applies to give a positive answer in some other cases, for instance, the E_6 and E_7 type singularities, and gives simple proofs of known cases.
机译:正常表面奇点的弧上的纳什问题表明,奇异表面的胚芽(S,O)上的弧族数量与(S,O)的反奇化的基本成分一样多。众所周知,可以将这个问题简化为准理性奇点的研究。在本说明中,我们为非理性准理性超曲面族的纳什问题给出了肯定的答案。同样的方法适用于在某些其他情况下给出肯定的答案,例如E_6和E_7类型的奇点,并给出已知情况的简单证明。

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