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Elliptic symbols, elliptic operators and Poincare dualityon conical pseudomanifolds

机译:圆锥伪流形上的椭圆符号,椭圆算子和Poincare对偶

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摘要

In [7], a notion of noncommutative tangent space is associated with a conical pseudomanifold and Poincare duality in K-theory is proved between thisspace and the pseudomanifold. The present paper continues this line of work.We show that an appropriate presentation of the notion of symbol on a man-ifold generalizes right away to conical pseudomanifolds and that it enablesus to interpret Poincare duality in the singular setting as a noncommutativesymbol map.
机译:在[7]中,非可交换切空间的一个概念与一个圆锥形拟流形相关,并且证明了在K-理论中该空间与拟流形之间的庞加莱对偶性。本文继续进行这方面的工作。我们证明,在流形上适当表示符号的概念可以立即推广到圆锥形伪流形,并且使我们能够将奇异设置中的庞加莱对偶性解释为非交换符号映射。

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