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Apr 3, 2022 at 9:38 comment added მამუკა ჯიბლაძე So this still remains an open question? Even finiteness of the support?
Jun 22, 2019 at 10:47 comment added sdey This paper contains some relevant results which might be of interest doi.org/10.1017/S0305004115000778 ... apparently the question whether $\cup_{i\ge 0} Ass (Ext^i_R(M,R))$ is finite for a finitely generated $R$-module $M$ over a Noetherian local ring $R$, was first asked by Vasconcelos
Apr 13, 2017 at 12:58 history edited CommunityBot
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Aug 12, 2012 at 17:15 comment added Pham Hung Quy Is minimal of $\cup \mathrm{Ass} \mathrm{Ext}^i_R(M, N)$ finite?
Jul 20, 2010 at 6:03 history edited Hailong Dao CC BY-SA 2.5
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Jul 18, 2010 at 4:35 comment added Hailong Dao @Karl: no, not to me.
Jul 18, 2010 at 4:11 comment added Karl Schwede Long, is it clear that the union of the set of supports of these Ext modules is a finite set?
Jul 18, 2010 at 3:00 comment added Hailong Dao @Graham: It follows from a simple observation, see for example Cor 2.4 in math.ku.edu/~hdao/asymptotic.pdf and the fact that the total Ext module is Noetherian over the ring of (co)homology operators, defined in Eisenbud's paper.
Jul 17, 2010 at 23:43 comment added Graham Leuschke Long, can you say something about the "little bit more work" needed to show the c.i. case? Also, is the answer known if $R$ is c.i. (or hypersurface) on the punctured spectrum?
Jul 17, 2010 at 20:20 history asked Hailong Dao CC BY-SA 2.5