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Additional resources for 4th Geometry Festival, Budapest
1978.  Hitchin, Nigel. Lectures on special Lagangian submanifolds. In Winter School on Mirror Symmetry, Vector Bundles and Lagrangian Submanifolds (Cambridge, MA, 1999), volume 23 of AMS/IP Stud. Adv. , pages 151–182. Amer. Math. , Providence, RI, 2001.  Hopkins, Michael J. and Jeffrey H. Smith. Nilpotence and stable homotopy theory. II. Ann. of Math. (2), 148(1): 1–49, 1998.  Kapranov, M. M. and V. A. Voevodsky. 2-categories and Zamolodchikov tetrahedra equations. In Algebraic Groups and Their Generalizations: Quantum and Infinite-Dimensional Methods (University Park, PA, 1991), volume 56 of Proc.
2. Let E(d) = EU (d) ×U (d) Cd ↓ BU (d) be the universal Cd bundle over BU (d). There is a universal n × n matrix E = (E i j )i,n j=1 32 Baas, Dundas and Rognes of Hermitian vector bundles over |G L n (V)|. Over the path component n |G L n (V) D | = BU (di j ) i, j=1 for D = (di j )i,n j=1 in G L n (N), the (i, j)th entry in E is the pullback of the universal bundle E(di j ) along the projection |G L n (V) D | → BU (di j ). Let |Ar U (d)| be the geometric realization of the arrow category Ar U (d), where U (d) is viewed as a topological groupoid with one object.
29] Shimada, Nobuo and Kazuhisa Shimakawa. Delooping symmetric monoidal categories. Hiroshima Math. , 9(3): 627–645, 1979.  Suslin, A. On the K -theory of algebraically closed fields. Invent. , 73(2): 241–245, 1983.  Thomason, R. W. Homotopy colimits in the category of small categories. Math. Proc. Cambridge Philos. , 85(1): 91–109, 1979.  Thomason, R. W. Beware the phony multiplication on Quillen’s a −1 a. Proc. Amer. Math. , 80(4): 569–573, 1980.  Waldhausen, Friedhelm. Algebraic K -theory of topological spaces.