Monodromy defects in charge-conjugation-symmetric Chern-Simons theory are labeled by twisted affine representations, realize a Z2-crossed category, and are holographically dual to orientifolds of the resolved conifold plus branes.
Notes on stable maps and quantum cohomology
2 Pith papers cite this work. Polarity classification is still indexing.
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abstract
These are notes from a jointly taught class at the University of Chicago and lectures by the first author in Santa Cruz. Topics covered include: construction of moduli spaces of stable maps, Gromov-Witten invariants, quantum cohomology, and examples. These notes will appear in the proceedings of the 1995 Santa Cruz conference.
representative citing papers
Computes virtual enumerative invariants N_d for contact curves of degree d in P^3 incident to 2d+1 lines, with explicit values up to d=4 obtained via stable maps and localization.
citing papers explorer
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Monodromy defects in Chern-Simons theory and Holography
Monodromy defects in charge-conjugation-symmetric Chern-Simons theory are labeled by twisted affine representations, realize a Z2-crossed category, and are holographically dual to orientifolds of the resolved conifold plus branes.
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Curvas de contato no espa\c{c}o projetivo
Computes virtual enumerative invariants N_d for contact curves of degree d in P^3 incident to 2d+1 lines, with explicit values up to d=4 obtained via stable maps and localization.