Proof of the gamma conjecture for Fano 3-folds of Picard rank 1

DOI10.1070/IM8343zbMath1369.14054OpenAlexW2318987340WikidataQ122906542 ScholiaQ122906542MaRDI QIDQ2810936

Vasily Golyshev, Don Zagier

Publication date: 6 June 2016

Published in: Izvestiya: Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1070/im8343

zbMATH Keywords

Picard-Fuchs equationgamma classFano 3-foldgamma conjecture

Mathematics Subject Classification ID

Geometric methods in ordinary differential equations (34A26) (3)-folds (14J30) Varieties over global fields (11G35) Fano varieties (14J45)

Related Items (10)

The arithmetic and topology of differential equations ⋮ GKZ hypergeometric series for the Hesse pencil, chain integrals and orbifold singularities ⋮ Lucas congruences for the Ap\'ery numbers modulo $p^2$ ⋮ Knots and their related \(q\)-series ⋮ \(q\)-hypergeometric solutions of quantum differential equations, quantum Pieri rules, and Gamma theorem ⋮ Gamma classes and quantum cohomology ⋮ Gamma conjecture via mirror symmetry ⋮ Gamma conjecture I for del Pezzo surfaces ⋮ Equivariant quantum differential equation, Stokes bases, and \(K\)-theory for a projective space ⋮ Sequences, modular forms and cellular integrals

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