Journal
MATHEMATISCHE ANNALEN
Volume 353, Issue 1, Pages 95-108Publisher
SPRINGER HEIDELBERG
DOI: 10.1007/s00208-011-0676-x
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Funding
- RFBR [10-01-93113, 11-01-00336, 11-01-00568, 4713.2010.1]
- AG Laboratory HSE, RF government [ag. 11.G34.31.0023]
- Simons Center for Geometry and Physics
- RFBR [10-01-93113, 11-01-00336, 11-01-00568, 4713.2010.1]
- AG Laboratory HSE, RF government [ag. 11.G34.31.0023]
- Simons Center for Geometry and Physics
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We propose a natural definition of a category of matrix factorizations for nonaffine Landau-Ginzburg models. For any LG-model we construct a fully faithful functor from the category of matrix factorizations defined in this way to the triangulated category of singularities of the corresponding fiber. We also show that this functor is an equivalence if the total space of the LG-model is smooth.
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