![]() ![]() ![]() While working on this project he was supported by the FWO Grant G0D8616N: “Hochschild cohomology and deformation theory of triangulated categories”. Van den Bergh is a senior researcher at the Research Foundation Flanders (FWO). Partly she was supported by L’Oréal-UNESCO scholarship “For women in science”. During part of this work she was also a postdoc with Sue Sierra at the University of Edinburgh. 665501 with the Research Foundation Flanders (FWO)). Špenko is a FWO ^2\) Marie Skłodowska-Curie fellow at the Free University of Brussels (funded by the European Union Horizon 2020 research and innovation programme under the Marie Skłodowska-Curie Grant Agreement No. Springer Nature remains neutral with regard to jurisdictional claims in published maps and institutional affiliations. Cambridge University Press, New York (2016) Wemyss, M.: Noncommutative Resolutions, Noncommutative Algebraic Geometry, Publications of the Research Institute for Mathematical Sciences, vol. Van den Bergh, M.: Non-commutative Crepant Resolutions, The Legacy of Niels Henrik Abel, pp. Špenko, Š., Van den Bergh, M.: Noncommutative crepant resolutions for some toric singularities II. Špenko, Š., Van den Bergh, M.: Non-commutative resolutions of quotient singularities for reductive groups. Springer, T.A.: Linear Algebraic Groups, Progress in Mathematics, vol. Seshadri, C.S.: Quotient spaces modulo reductive algebraic groups. Popov, V.L.: Homological dimension of algebras of invariants. Neeman, A.: The Grothendieck duality theorem via Bousfield’s techniques and Brown representability. If G is a reductive group acting on a linearized smooth scheme X then we show that under suitable standard conditions the derived category \(\)-theory localization theorem of Thomason, Trobaugh and Yao and the smashing subcategories of Bousfield and Ravenel. ![]()
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