Cyclic Stratum of Frobenius Manifolds, Borel–Laplace (𝜶, 𝜷)-Multitransforms, and Integral Representations of Solutions of Quantum Differential Equations | Contents

	Front matterDownload pp. i–iv
	AbstractDownload pp. v–vi
	ContentsDownload pp. vii–ix
1	IntroductionDownload pp. 1–12
2	Cyclic stratum of Frobenius manifoldsDownload pp. 13–26
3	Gromov–Witten theoryDownload pp. 27–30
4	Monodromy data of quantum cohomologyDownload pp. 31–37
5	$J$ -function and quantum Lefschetz theoremDownload pp. 39–43
6	Borel–Laplace $(α, β)$ -multitransformsDownload pp. 45–51
7	Integral representations of solutions of qDEsDownload pp. 53–60
8	Dubrovin conjectureDownload pp. 61–65
9	Quantum cohomology of Hirzebruch surfacesDownload pp. 67–71
10	Dubrovin conjecture for Hirzebruch surfaces $F_{2 k}$ Download pp. 73–80
11	Dubrovin conjecture for Hirzebruch surfaces $F_{2 k + 1}$ Download pp. 81–106
A	Proof of Theorem 5.1.2Download pp. 107–110
B	Coefficients $A_{j}^{(i)}$ and $B_{j}^{(i)}$ Download pp. 111–118
	ReferencesDownload pp. 119–123

Cyclic Stratum of Frobenius Manifolds, Borel–Laplace $(α, β)$ -Multitransforms, and Integral Representations of Solutions of Quantum Differential Equations