We study the Borel summation of the Gromov–Witten potential for the resolved conifold. The
Stokes phenomena associated to this Borel summation are shown to encode the Donaldson …

We study the non-perturbative quantum geometry of the open and closed topological string
on the resolved conifold and its mirror. Our tools are finite difference equations in the open …

We continue our study of the correspondence between BPS structures and topological
recursion in the uncoupled case, this time from the viewpoint of quantum curves. For spectral …

We study difference equations which are obtained from the asymptotic expansion of
topological string theory on the deformed and the resolved conifold geometries as well as for …

A difference equation is proved for the Gromov-Witten potential of the resolved conifold.
Using the Gopakumar-Vafa resummation of the Gromov-Witten invariants of any Calabi-Yau …

Abstract We revisit the Riemann–Hilbert problem determined by Donaldson–Thomas
invariants for the resolved conifold and for other small crepant resolutions. While this …

We associate to the resolved conifold an affine special Kähler (ASK) manifold of complex
dimension 1, and an instanton corrected hyperkähler (HK) manifold of complex dimension 2 …

The partition function of topological string theory on any family of Calabi-Yau threefolds is
defined perturbatively as an asymptotic series in the topological string coupling and …