Noncommutative rigidity

Author:

Tabuada Gonçalo

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference27 articles.

1. André, Y.: Une introduction aux motifs (motifs purs, motifs mixtes, périodes). Panoramas et Synthèses, vol. 17. Société Mathématique de France, Paris (2004)

2. Browder, W.: Algebraic K-theory with coefficients $$\mathbb{Z}/p$$ Z / p . Geometric applications of homotopy theory (Proc. Conf., Evanston, Ill., 1977), I, Lecture Notes in Math., vol. 657, pp. 40–83. Springer, Berlin (1977)

3. Deligne, P.: Catégories tannakiennes. The Grothendieck Festschrift, vol. II. Progr. Math. 87, 111–195 (1990)

4. Deligne, P.: Catégories tensorielles. Mosc. Math. J. 2(2), 227–248 (2002). (Dedicated to Yuri I. Manin on the occasion of his 65th birthday)

5. Deligne, P., Milne, J.S.: Tannakian categories. In: Hodge Cycles, Motives, and Shimura Varieties. Lecture Notes in Mathematics, vol. 900, pp. 101–228. http://www.jmilne.org/math/xnotes/tc.pdf (1982)

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1. Noncommutative Weil conjecture;Advances in Mathematics;2022-08

2. Rigidity in equivariant algebraic K-theory;Annals of K-Theory;2020-03-21

3. Noncommutative motives in positive characteristic and their applications;Advances in Mathematics;2019-06

4. Rigidity for equivariant pseudo pretheories;Journal of Algebra;2018-12

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