Derived equivalences of K3 surfaces and twined elliptic genera

Author:

Duncan John F. R.,Mack-Crane Sander

Funder

Directorate for Mathematical and Physical Sciences

Simons Foundation

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics,Mathematics (miscellaneous),Theoretical Computer Science

Reference112 articles.

1. Aoki, H., Ibukiyama, T.: Simple graded rings of Siegel modular forms, differential operators and Borcherds products. Int. J. Math. 16(3), 249–279 (2005)

2. Aspinwall, P.S.: $$K3$$ surfaces and string duality. Fields. strings and duality (Boulder, CO, 1996), pp. 421–540. World Sci. Publ, River Edge (1997)

3. Aspinwall, P.S.: D-branes on Calabi-Yau manifolds. In: Progress in string theory, pp. 1–152. World Sci. Publ., Hackensack (2005)

4. Aspinwall, P.S., Morrison, D.R.: String theory on $$K3$$ surfaces. In: Mirror symmetry, II, vol. 1 of AMS/IP Stud. Adv. Math., pp. 703–716. American Mathematical Society, Providence (1997)

5. Barth, W.P., Hulek, K., Peters, C.A.M., Van de Ven, A.: Compact complex surfaces, vol. 4 of Ergebnisse der Mathematik und ihrer Grenzgebiete. 3. Folge. A Series of Modern Surveys in Mathematics [Results in Mathematics and Related Areas. 3rd Series. A Series of Modern Surveys in Mathematics], 2nd edn. Springer, Berlin (2004)

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