zbmath.org

Document Zbl 1348.81424 - zbMATH Open

[1] Beilinson, A.; Drinfeld, V., Chiral Algebras (2004), Amer. Math. Soc. Publ.: Amer. Math. Soc. Publ. Providence, RI · Zbl 1138.17300 [2] Billera, L. J.; Gelfand, I. M.; Sturmfels, B., Duality and minors of secondary polyhedra, J. Combin. Theory Ser. B, 57, 258-268 (1993) · Zbl 0727.05018 [3] Billera, L. J.; Sturmfels, B., Fiber polytopes, Ann. of Math., 135, 527-549 (1992) · Zbl 0762.52003 [4] Björner, A.; Las Vergnas, M.; Sturmfels, B.; White, N.; Ziegler, G., Oriented Matroids, Encyclopedia Math. Appl., vol. 46 (1999), Cambridge University Press · Zbl 0944.52006 [5] Bondal, A. I.; Kapranov, M. M., Representable functors, Serre functors and mutations, Math. USSR, Izv., 35, 519-541 (1990) · Zbl 0703.14011 [6] Costello, K.; Gwylliam, O., Factorization algebras in quantum field theory. Book draft, available at [7] Curry, J., Sheaves, cosheaves and applications · Zbl 1481.18017 [8] Fan, H.; Jarvis, T.; Ruan, Y., The Witten equation, mirror symmetry and quantum singularity theory, Ann. Math., 178, 1-106 (2013) · Zbl 1310.32032 [9] Gaiotto, D.; Moore, G. W.; Neitzke, A., Spectral networks, Ann. Henri Poincaré, 14, 1643-1731 (2013) · Zbl 1288.81132 [10] Gaiotto, D.; Moore, G.; Witten, E., Algebra of the infrared: string field theoretic structures in massive \(N = (2, 2)\) field theory in two dimensions [11] Gelfand, I. M.; Kapranov, M. M.; Zelevinsky, A. V., Discriminants, Resultants and Multidimensional Determinants (1994), Birkhäuser: Birkhäuser Boston · Zbl 0827.14036 [12] Gelfand, S.; MacPherson, R. D., Verma modules and Schubert cells: a dictionary, (Paul Dubreil and Marie-Paule Malliavin Algebra Seminar, 34th Year. Paul Dubreil and Marie-Paule Malliavin Algebra Seminar, 34th Year, Paris, 1981. Paul Dubreil and Marie-Paule Malliavin Algebra Seminar, 34th Year. Paul Dubreil and Marie-Paule Malliavin Algebra Seminar, 34th Year, Paris, 1981, Lecture Notes in Math., vol. 924 (1982), Springer: Springer Berlin, New York), 1-50 · Zbl 0512.22009 [13] Getzler, E., Lie theory for nilpotent \(L_\infty \)-algebras, Ann. of Math., 170, 271-301 (2009) · Zbl 1246.17025 [14] Ginot, G., Notes on factorization algebras, factorization homology and applications · Zbl 1315.81092 [15] Ginzburg, V.; Kapranov, M., Koszul duality for operads, Duke Math. J., 76, 203-272 (1994) · Zbl 0855.18006 [16] Hori, K.; Iqbal, A.; Vafa, C., D-branes and mirror symmetry [17] Kapranov, M.; Saito, M., Hidden Stasheff polytopes in algebraic K-theory and in the space of Morse functions, (Higher Homotopy Structures in Topology and Mathematical Physics. Higher Homotopy Structures in Topology and Mathematical Physics, Poughkeepsie, NY, 1996. Higher Homotopy Structures in Topology and Mathematical Physics. Higher Homotopy Structures in Topology and Mathematical Physics, Poughkeepsie, NY, 1996, Contemp. Math., vol. 227 (1999), Amer. Math. Soc.: Amer. Math. Soc. Providence, RI), 191-225 · Zbl 0932.19002 [18] Kontsevich, M., Operads and motives in deformation quantization · Zbl 0945.18008 [19] Kontsevich, M.; Soibelman, Y., Deformation theory I, Book draft (2007), available at [20] Kontsevich, M.; Soibelman, Y., Deformation of algebras over operads and Deligne’s conjecture · Zbl 1202.81120 [21] Kontsevich, M.; Soibelman, Y., Homological mirror symmetry and torus fibrations · Zbl 1072.14046 [22] Lurie, J., Derived algebraic geometry VI: \(E_k\)-algebras [23] Seidel, P., Fukaya Categories and Picard-Lefschetz Theory (2008), European Mathematical Society: European Mathematical Society Zurich · Zbl 1159.53001 [24] Toën, B.; Vaquié, M., Moduli of objects in dg-categories, Ann. Sci. Éc. Norm. Supér. (4), 40, 387-444 (2007) · Zbl 1140.18005 [25] Witten, E., Analytic continuation of Chern-Simons theory · Zbl 1337.81106

This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. In some cases that data have been complemented/enhanced by data from zbMATH Open. This attempts to reflect the references listed in the original paper as accurately as possible without claiming completeness or a perfect matching.