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Table des matières de ce fascicule | Article précédent | Article suivant Keller, Bernhard Deriving DG categories. Annales scientifiques de l'École Normale Supérieure, Sér. 4, 27 no. 1 (1994), p. 63-102 Texte intégral djvu | pdf | Analyses MR 95e:18010 | Zbl 0799.18007 | 1 citation dans Numdam URL stable: http://www.numdam.org/item?id=ASENS_1994_4_27_1_63_0 Bibliographie [2] A. A. BEILINSON V. GINSBURG and W. SOERGEL, Koszul Duality Patterns in Representation Theory, preprint, [3] E. H. BROWN, Cohomology Theories (Ann. of Math., Vol. 75, [4] H. CARTAN and S. EILENBERG, Homological Algebra, Princeton University Press, [5] P. FREYD, Abelian Categories, Harper, [6] P. GABRIEL, Des catégories abéliennes (Bull. Soc. Math. France, Vol. 90, Numdam | MR 38 #1144 | Zbl 0201.35602 [7] P. GABRIEL and A. V. ROITER, Representations of Finite-dimensional Algebras, Encyclopaedia of Mathematical Sciences, Vol. 73, Springer, [8] A. GROTHENDIECK, Éléments de Géométrie algébrique, III, Étude cohomologique des faisceaux cohérents (Publ. Math. IHES, Vol. 11, Numdam | Zbl 0118.36206 [9] D. HAPPEL, On the derived Category of a Finite-dimensional Algebra (Comment. Math. Helv., Vol. 62, [10] G. HOCHSCHILD, B. KOSTANT and A. ROSENBERG, Differential Forms on regular affine Algebras (Trans. Amer. Math. Soc., Vol. 102, [11] L. ILLUSIE, Complexe cotangent et déformations II (Springer LNM, Vol. 283, [12] B. KELLER, Chain Complexes and Stable Categories (Manus. Math., Vol. 67, Article | MR 91h:18006 | Zbl 0753.18005 [13] B. KELLER, A Remark on Tilting Theory and DG algebras (Manus. Math., Vol. 79, Article | MR 94d:18016 | Zbl 0810.16006 [14] B. KELLER and D. VOSSIECK, Sous les catégories dérivées (C. R. Acad. Sci. Paris, Vol. 305, Série I, [15] S. MACLANE, Homology, Springer-Verlag, [16] D. QUILLEN, Higher Algebraic K-theory I (Springer LNM, Vol. 341, [17] A. NEEMAN, The Connection between the K-theory Localization Theorem of Thomason, Trobaugh and Yao and the smashing subcategories of Bousfield and Ravenel, Preprint. Numdam | Zbl 0868.19001 [18] D. C. RAVENEL, Localization with Respect to Certain Periodic Homology Theories (Amer J. of Math., Vol. 106, [19] J. RICKARD, Morita Theory for Derived Categories (Journal of the London Math. Soc., 39, [20] J. RICKARD Derived Equivalences as Derived Functors (J. London Math. Soc., Vol. 43, [21] G. RINEHART, Differential Forms on General Commutative Algebras (Trans. Amer. Math. Soc., Vol. 108, [22] H. TODA, Composition Methods in Homotopy Groups of Spheres, Princeton University Press, [23] J.-L. VERDIER, Catégories dérivées, état 0, SGA 4 1/2 (Springer LNM, Vol. 569, |
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