Let R = iâ¥0 R i be a positively graded Noetherian ring with irrelevant ideal R + = iâ¥1 R i , and let M, N be two finitely generated graded R-modules such that pd(M) is finite. We show that the least integer i for which is not asymptotically zero is equal to the least integer i such that . Also, whenever R is homogeneous with local base ring (R 0, 0), we prove some Artinian and tameness property for .View full textDownload full textKey WordsGeneralized local cohomology, Graded rings and modules2000 Mathematics Subject ClassificationPrimary 13D45, 13E10Related var addthis_config = { ui_cobrand: "Taylor & Francis Online", services_compact: "citeulike,netvibes,twitter,technorati,delicious,linkedin,facebook,stumbleupon,digg,google,more", pubid: "ra-4dff56cd6bb1830b" }; Add to shortlist Link Permalink http://dx.doi.org/10.1080/00927870802107579
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机译：设R = i≥0 R i 是与无关理想R + = i≥的正分级Noetherian环¥1 R i ，令M，N是两个有限生成的渐变R-模，使得pd（M）是有限的。我们证明了渐近不为零的最小整数i等于使得的最小整数i。此外，只要R与局部基环（R 0 ， 0 ）是均质的，我们就证明了一些Artinian和tameness属性。查看全文下载全文关键字广义局部同调，分级环和模块2000年数学主题分类：小学13D45、13E10相关var addthis_config = {ui_cobrand：“泰勒和弗朗西斯在线”，service_compact：“ citeulike，netvibes，twitter，technorati，delicious，linkedin，facebook，stumbleupon，digg，google，更多”，发布： “ ra-4dff56cd6bb1830b”};添加到候选列表链接永久链接http://dx.doi.org/10.1080/00927870802107579
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