Let S be a K3 surface and let E be an elliptic curve. We solve the reduced Gromov–Witten
theory of the Calabi–Yau threefold S * ES× E for all curve classes which are primitive in the …

We consider the boundary dual of AdS3xS3xK3 for NS5-flux Q5= 1, which is described by a
sigma model with target space given by the d-fold symmetric product of K3. Building on …

We conjecture that the generating series of Gromov–Witten invariants of the Hilbert schemes
of n points on a K3 surface are quasi-Jacobi forms and satisfy a holomorphic anomaly …

Let $ S $ be a K3 surface. We study the reduced Donaldson-Thomas theory of the cap
$(S\times\mathbb {P}^ 1)/S_ {\infty} $ by a second cosection argument. We obtain four main …

In this article, we study quasimaps to moduli spaces of sheaves on a $ K3 $ surface S. We
construct a surjective cosection of the obstruction theory of moduli spaces of $\epsilon …

We prove the existence of quasi-Jacobi form solutions for an analogue of the Kaneko–
Zagier differential equation for Jacobi forms. The transformation properties of the solutions …

Abstract Let X= S * EX= S× E be the product of a K3 surface S and an elliptic curve E.
Reduced stable pair invariants of X can be defined via (1) cutting down the reduced virtual …

We prove the elliptic transformation law of Jacobi forms for the generating series of
Pandharipande–Thomas invariants of an elliptic Calabi–Yau threefold over a reduced class …

Let $\pi: X\to B $ be an elliptically fibered threefold satisfying $ c_3 (T_X\otimes\omega_X)=
0$. We conjecture that the $\pi $-relative generating series of Pandharipande-Thomas …

A CHL model is the quotient of $\mathrm {K3}\times E $ by an order $ N $ automorphism
which acts symplectically on the K3 surface and acts by shifting by an $ N $-torsion point on …