Self-Duality for Landau--Ginzburg models

Self-Duality for Landau--Ginzburg models

P. Clarke describes mirror symmetry as a duality between Landau--Ginzburg models, so that the dual of an LG model is another LG model. We describe examples in which the underlying space is a total space of a vector bundle on the projective line, and we show that self-duality occurs in precisely two...

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Hauptverfasser: Callander, Brian, Gasparim, Elizabeth, Jenkins, Rollo, Silva, Lino Marcos
Format: Artikel
Sprache:eng
Schlagworte:
Mathematics - Algebraic Geometry
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Zusammenfassung:P. Clarke describes mirror symmetry as a duality between Landau--Ginzburg models, so that the dual of an LG model is another LG model. We describe examples in which the underlying space is a total space of a vector bundle on the projective line, and we show that self-duality occurs in precisely two cases: the cotangent bundle and the resolved conifold.
DOI:10.48550/arxiv.1410.5132