Singularity categories and singular equivalences for resolving subcategories

H Matsui, R Takahashi - Mathematische Zeitschrift, 2017 - Springer
Let XX be a resolving subcategory of an abelian category. In this paper we investigate the
singularity category D_ sg (X)= D^ b (mod\, X)/K^ b (proj (mod\, X)) D sg (X ̲)= D b (mod X …

Singularity categories and singular equivalences for resolving subcategories

H Matsui, R Takahashi - arXiv preprint arXiv:1412.8061, 2014 - arxiv.org
Let $\X $ be a resolving subcategory of an abelian category. In this paper we investigate the
singularity category $\ds (\underline\X)=\db (\mod\underline\X)/\kb (\proj (\mod\underline\X)) …

Singularity categories and singular equivalences for resolving subcategories.

H Matsui, R Takahashi - Mathematische Zeitschrift, 2017 - search.ebscohost.com
Abstract Let $$\mathcal {X} $$ be a resolving subcategory of an abelian category. In this
paper we investigate the singularity category $$\mathsf {D_ {sg}}(\underline {\mathcal …

[PDF][PDF] SINGULARITY CATEGORIES AND SINGULAR EQUIVALENCES FOR RESOLVING SUBCATEGORIES

H MATSUI, RYO TAKAHASHI - math.nagoya-u.ac.jp
Let X be a resolving subcategory of an abelian category. In this paper we investigate the
singularity category Dsg (X)= Db (mod X)/Kb (proj (mod X)) of the stable category X of X. We …

[PDF][PDF] SINGULARITY CATEGORIES AND SINGULAR EQUIVALENCES FOR RESOLVING SUBCATEGORIES

H MATSUI, RYO TAKAHASHI - nagoya.repo.nii.ac.jp
Let X be a resolving subcategory of an abelian category. In this paper we investigate the
singularity category Dsg (X)= Db (mod X)/Kb (proj (mod X)) of the stable category X of X. We …

Singularity categories and singular equivalences for resolving subcategories

H Matsui, R Takahashi - Mathematische Zeitschrift, 2016 - infona.pl
Let $$\mathcal {X} $$ X be a resolving subcategory of an abelian category. In this paper we
investigate the singularity category $$\mathsf {D_ {sg}}(\underline {\mathcal {X}})=\mathsf …

Singularity categories and singular equivalences for resolving subcategories

H Matsui, R Takahashi - arXiv e-prints, 2014 - ui.adsabs.harvard.edu
Let $\X $ be a resolving subcategory of an abelian category. In this paper we investigate the
singularity category $\ds (\underline\X)=\db (\mod\underline\X)/\kb (\proj (\mod\underline\X)) …

Singularity categories and singular equivalences for resolving subcategories

H Matsui, R Takahashi - Mathematische Zeitschrift, 2017 - cir.nii.ac.jp
抄録 Let X be a resolving subcategory of an abelian category. In this paper we investigate
the singularity category Dsg (X−−)= Db (modX−−)/Kb (proj (modX−−)) of the stable category …

[PDF][PDF] SINGULARITY CATEGORIES AND SINGULAR EQUIVALENCES FOR RESOLVING SUBCATEGORIES

H MATSUI, RYO TAKAHASHI - nagoya.repo.nii.ac.jp
Let X be a resolving subcategory of an abelian category. In this paper we investigate the
singularity category Dsg (X)= Db (mod X)/Kb (proj (mod X)) of the stable category X of X. We …

[PDF][PDF] SINGULARITY CATEGORIES AND SINGULAR EQUIVALENCES FOR RESOLVING SUBCATEGORIES

H MATSUI, RYO TAKAHASHI - math.nagoya-u.ac.jp
Let X be a resolving subcategory of an abelian category. In this paper we investigate the
singularity category Dsg (X)= Db (mod X)/Kb (proj (mod X)) of the stable category X of X. We …