[HTML][HTML] Relative singularity categories

H Li, Z Huang - Journal of Pure and Applied Algebra, 2015 - Elsevier
We study the properties of the relative derived category DC b (A) of an abelian category A
relative to a full and additive subcategory C. In particular, when A= A-mod for a finite …

Relative Singularity Categories

H Li, Z Huang - arXiv e-prints, 2015 - ui.adsabs.harvard.edu
We study the properties of the relative derived category $ D_ {\mathscr {C}}^{b} $($\mathscr
{A} $) of an abelian category $\mathscr {A} $ relative to a full and additive subcategory …

[引用][C] Relative singularity categories

H Li, Z Huang - Journal of pure and applied algebra, 2015 - dialnet.unirioja.es

Relative singularity categories

H Li, Z Huang - Journal of Pure and Applied Algebra, 2015 - infona.pl
We study the properties of the relative derived category DCb (A) of an abelian category A
relative to a full and additive subcategory C. In particular, when A= A-mod for a finite …

Relative Singularity Categories

H Li, Z Huang - arXiv preprint arXiv:1502.02349, 2015 - arxiv.org
We study the properties of the relative derived category $ D_ {\mathscr {C}}^{b} $($\mathscr
{A} $) of an abelian category $\mathscr {A} $ relative to a full and additive subcategory …

[PDF][PDF] Relative singularity categories

H Li, Z Huang - Journal of Pure and Applied Algebra, 2015 - maths.nju.edu.cn
Let A be a finite-dimensional algebra over a field. We denote by A-mod the category of
finitely generated left A-modules, and A-proj (resp. A-inj) the full subcategory of A-mod …

[PDF][PDF] Relative singularity categories

H Li, Z Huang - Journal of Pure and Applied Algebra, 2015 - maths.nju.edu.cn
Let A be a finite-dimensional algebra over a field. We denote by A-mod the category of
finitely generated left A-modules, and A-proj (resp. A-inj) the full subcategory of A-mod …