A family of cohen-macaulay modules over singularities of type xt+ y3
作者:
Gerhard Pfister,
Dorin Popescu,
期刊:
Communications in Algebra
(Taylor Available online 1999)
卷期:
Volume 27,
issue 6
页码: 2555-2572
ISSN:0092-7872
年代: 1999
DOI:10.1080/00927879908826581
出版商: Gordon and Breach Science Publishers Ltd.
数据来源: Taylor
摘要:
LetKbe a field with charK≠ 3 and it two positive integers such that 1 ≤i<t/2,t≠ 3i. The classification problem for maximal Cohen-Macaulay modules overK[[X,Y]]/(Xt+Y3) is complicated ift≥ 6, because there exist parameter families of non-isomorphic maximal Cohen-Macaulay modules [Sc], or [GK], [Yo, Ch.9] and [DG]). Here we describe parameter families of such modulesN, such that N/YN is a direct sum of copies ofK[[X]]/(Xi)K[[X]]/(Xt-i).
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