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Hilbert-Kunz multiplicity and an inequality between multiplicity and colength

机译:Hilbert-Kunz多重性和多重性与长度之间的不等式

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摘要

In this paper, we study local rings of small Hilbert-Kunz multiplicity. In particular, we prove that an unmixed local ring of Hilbert-Kunz multiplicity one is regular and classify two-dimensional Cohen-Macaulay local rings whose Hilbert-Kunz multiplicity is 2 or less. Also, we investigate the inequality between the multiplicity and the colength of the tight closure of parameter ideals inverse to the usual inequality between multiplicity and colength. (C) 2000 Academic Press. [References: 30]
机译:在本文中,我们研究了小希尔伯特-昆兹多样性的局部环。特别地,我们证明了希尔伯特-昆兹多重性为1的未混合局部环是规则的,并对希尔伯特-昆兹多重性为2或更小的二维Cohen-Macaulay局部环分类。此外,我们研究参数理想的紧密闭合的多重性和长度之间的不等式,与通常的多重性和长度之间的不等式相反。 (C)2000学术出版社。 [参考:30]

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