Cyclic Stratum of Frobenius Manifolds, Borel–Laplace (α,β)(\boldsymbol{\alpha}, \boldsymbol{\beta})-Multitransforms, and Integral Representations of Solutions of Quantum Differential Equations

  • Giordano Cotti

    Universidade de Lisboa, Portugal
Cyclic Stratum of Frobenius Manifolds, Borel–Laplace (𝜶, 𝜷)-Multitransforms, and Integral Representations of Solutions of Quantum Differential Equations cover
Buy from $75.00Download PDF

This book is published open access.

Front matterDownload pp. i–iv
AbstractDownload pp. v–vi
ContentsDownload pp. vii–ix
1IntroductionDownload pp. 1–12
2Cyclic stratum of Frobenius manifoldsDownload pp. 13–26
3Gromov–Witten theoryDownload pp. 27–30
4Monodromy data of quantum cohomologyDownload pp. 31–37
5JJ-function and quantum Lefschetz theoremDownload pp. 39–43
6Borel–Laplace (α,β)(\boldsymbol \alpha,\boldsymbol \beta)-multitransformsDownload pp. 45–51
7Integral representations of solutions of qDEsDownload pp. 53–60
8Dubrovin conjectureDownload pp. 61–65
9Quantum cohomology of Hirzebruch surfacesDownload pp. 67–71
10Dubrovin conjecture for Hirzebruch surfaces F2k{\mathbb F}_{2k}Download pp. 73–80
11Dubrovin conjecture for Hirzebruch surfaces F2k+1{\mathbb F}_{2k+1}Download pp. 81–106
AProof of Theorem 5.1.2Download pp. 107–110
BCoefficients Aj(i)\mathcal A_j^{(i)} and Bj(i)\mathcal B_j^{(i)}Download pp. 111–118
ReferencesDownload pp. 119–123