$${\mathcal{N}=2}$$ Superconformal Algebra and the Entropy of Calabi–Yau Manifolds-Reference-Cited by-同舟云学术

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$${\mathcal{N}=2}$$ Superconformal Algebra and the Entropy of Calabi–Yau Manifolds

Published:2010-04-06 Issue:3 Volume:92 Page:269-297
ISSN:0377-9017
Container-title:Letters in Mathematical Physics
language:en
Short-container-title:Lett Math Phys

Author:

Eguchi Tohru,Hikami Kazuhiro

Publisher

Springer Science and Business Media LLC

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Link

http://link.springer.com/content/pdf/10.1007/s11005-010-0387-3.pdf

Reference40 articles.

1. Andrews, G.E.: Mock theta functions, In: Ehrenpreis, L., Gunning, R.C. (eds.) Theta Functions—Bowdoin 1987. Proc. Symp. Pure Math., vol. 49 (part 2), pp. 283–298. American Mathematical Society, Providence (1989)

2. Borisov L.A., Libgober A.: Elliptic genera of toric varieties and applications to mirror symmetry. Invent. Math. 140, 453–485 (2000) math/9904126

3. Bringmann K., Ono K.: The f(q) mock theta function conjecture and partition ranks. Invent. Math. 165, 243–266 (2006)

4. Bringmann, K., Ono, K.: Coefficients of harmonic Maass forms, preprint (2008)

5. Bruinier, J.H.: Borcherds Products on O(2, ℓ) and Chern Classes of Heegner Divisors. Lecture Notes in Mathematics, vol. 1780. Springer, Berlin (2002)

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