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Relative AR-Correspondence, Co-t-Structure and Silting Pair
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作者 Peiyu ZHANG Ming CHEN 《Journal of Mathematical Research with Applications》 CSCD 2023年第5期557-572,共16页
As a generalization of tilting pair, which was introduced by Miyashita, the notion of silting pair is introduced in this paper. The authors extend a characterization of tilting modules given by Bazzoni to silting pair... As a generalization of tilting pair, which was introduced by Miyashita, the notion of silting pair is introduced in this paper. The authors extend a characterization of tilting modules given by Bazzoni to silting pairs, and prove that there is a one-to-one correspondence between equivalent classes of silting pairs and certain subcategories which satisfy some conditions.Furthermore, the authors also give a bijection between equivalent class of silting pairs and bounded above co-t-structure. 展开更多
关键词 semi-selforthogonal silting pair covariantly finite subcategory AR-correspondence co-t-structure
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Cotorsion Pairs on m-term Subcategories
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作者 Yu Liu Panyue Zhou 《Acta Mathematica Sinica,English Series》 2025年第3期1023-1036,共14页
Let C be a triangulated category. We define m-term subcategories on C induced by n-rigid subcategories, which are extriangulated subcategories of C. Then we give a one-to-one correspondence between cotorsion pairs on ... Let C be a triangulated category. We define m-term subcategories on C induced by n-rigid subcategories, which are extriangulated subcategories of C. Then we give a one-to-one correspondence between cotorsion pairs on 2-term subcategories G and support τ-tilting subcategories on an abelian quotient of G. If an m-term subcategory is induced by a co-t-structure, then we have a one-to-one correspondence between cotorsion pairs on it and cotorsion pairs on C under certain conditions. 展开更多
关键词 Triangulated categories cotorsion pairs co-t-structures supportτ-tilting subcategories
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