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2025, Volume 328 (in preparation)
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Geometry of Landau–Ginzburg Models of Fano Threefolds
Managing editor: V. V. Przyjalkowski
Abstract: The volume is devoted to cohomological aspects of Mirror Symmetry for smooth Fano threefolds and consists of two fundamental papers. The first of them contains a proof of the Katzarkov–Kontsevich–Pantev conjecture on the relation between the Hodge numbers of smooth Fano threefolds and Hodge type numbers of their standard Landau–Ginzburg models. The second paper contains a proof of the Dolgachev–Nikulin duality between smooth Fano threefolds and their standard Landau–Ginzburg models; it also establishes unobstructedness of deformations of Landau–Ginzburg models.
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Citation:
Geometry of Landau–Ginzburg Models of Fano Threefolds, Trudy Mat. Inst. Steklova, 328, ed. V. V. Przyjalkowski, Steklov Mathematical Institute of RAS, Moscow, 2025
Citation in format AMSBIB:
\Bibitem{1}
\book Geometry of Landau--Ginzburg Models of Fano Threefolds
\serial Trudy Mat. Inst. Steklova
\yr 2025
\vol 328
\publ Steklov Mathematical Institute of RAS
\publaddr Moscow
\ed V.~V.~Przyjalkowski
\mathnet{http://mi.mathnet.ru/book2063}
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