The following pages link to Des catégories abéliennes (Q5599221):
Displaying 50 items.
- A note on singular equivalences (Q2037711) (← links)
- Auslander's formula for contravariantly finite subcategories (Q2039813) (← links)
- Hearts for commutative Noetherian rings: torsion pairs and derived equivalences (Q2039993) (← links)
- Reconstruction theorem for monoid schemes (Q2040525) (← links)
- Torsion pairs in categories of modules over a preadditive category (Q2043576) (← links)
- Maurer-Cartan moduli and theorems of Riemann-Hilbert type (Q2046256) (← links)
- Derived decompositions of abelian categories. I (Q2046737) (← links)
- Ordinary varieties with trivial canonical bundle are not uniruled (Q2049967) (← links)
- Integrality of Noetherian Grothendieck categories (Q2057242) (← links)
- Auslander's defects over extriangulated categories: an application for the general heart construction (Q2058814) (← links)
- Morita theorem for hereditary Calabi-Yau categories (Q2065941) (← links)
- Kernels for noncommutative projective schemes (Q2073910) (← links)
- Block theory and Brauer's first main theorem for profinite groups (Q2074808) (← links)
- On \(K_0\) of locally finite categories (Q2075246) (← links)
- Representation stability and outer automorphism groups (Q2078332) (← links)
- Localization of extriangulated categories (Q2079236) (← links)
- Gorenstein flat comodules (Q2079832) (← links)
- Heisenberg-picture quantum field theory (Q2091279) (← links)
- Generalized Long-Moody functors (Q2092747) (← links)
- Localization, monoid sets and \(K\)-theory (Q2097268) (← links)
- Yoneda extensions of abelian quotient categories (Q2099287) (← links)
- Frobenius-Perron theory of representations of quivers (Q2114187) (← links)
- Morita theory for non-commutative Noetherian schemes (Q2118921) (← links)
- Auslander's formula and correspondence for exact categories (Q2131755) (← links)
- Gabriel localizations with applications to flat epimorphisms of rings (Q2134945) (← links)
- Exponentiable Grothendieck categories in flat algebraic geometry (Q2136915) (← links)
- A universal rigid abelian tensor category (Q2138552) (← links)
- Commutative non-Noetherian rings with the diamond property (Q2139543) (← links)
- Flat cotorsion modules over Noether algebras (Q2152784) (← links)
- Topologically semisimple and topologically perfect topological rings (Q2154812) (← links)
- Torsion and torsion-free classes from objects of finite type in Grothendieck categories (Q2161155) (← links)
- Auslander's formula: variations and applications (Q2175449) (← links)
- Cotorsion pairs and a \(K\)-theory localization theorem (Q2184782) (← links)
- Some homological properties of ind-completions and highest weight categories (Q2197565) (← links)
- Cotilting sheaves on Noetherian schemes (Q2197648) (← links)
- Representation of \(n\)-abelian categories in abelian categories (Q2197781) (← links)
- Cotilting sheaves over weighted noncommutative regular projective curves (Q2200856) (← links)
- The injective spectrum of a right Noetherian ring (Q2201061) (← links)
- Completing perfect complexes. With appendices by Tobias Barthel and Bernhard Keller (Q2205606) (← links)
- Tilting preserves finite global dimension (Q2208987) (← links)
- Homotopy finiteness of some DG categories from algebraic geometry (Q2216729) (← links)
- Modules over discrete valuation domains. III (Q2231181) (← links)
- Some open problems in the context of skew \textit{PBW} extensions and semi-graded rings (Q2231575) (← links)
- Melkersson conditions with respect to a prime ideal (Q2236791) (← links)
- Categorification of tensor product representations of \(\mathfrak{sl}_k\) and category \(\mathcal{O}\) (Q2257279) (← links)
- Some remarks on cotilting comodules. (Q2259128) (← links)
- Duality theory for Grothendieck categories and linearly compact rings (Q2265032) (← links)
- Infinitely generated pseudocompact modules for finite groups and Weiss' theorem (Q2288077) (← links)
- Injective spectra and torsion theories (Q2301466) (← links)
- The path algebra as a left adjoint functor (Q2301665) (← links)
