4 problems

Let $\bar{\mathcal{M}}^{0}=\mathcal{M}^{0}/Q$ be the SYZ mirror of the local model, and let $\Omega(\xi)$ be the holomorphic symplectic form of its hyperkähler metric. Let $u_0$ be…

Let $V_z$ be the twisted bundle obtained as the globally defined direct sum of the two locally defined bundles $V_z^1$ and $V_z^2$ over the relevant cover of the Hitchin moduli spa…

Let $\mathcal{Y}^{RH}_{\gamma}(\xi)$ be the piecewise holomorphic function on the $\xi$-plane obtained from the Fock–Goncharov coordinate data, with discontinuities on BPS…

Let $\mathcal{M}$ be an $SU(2)$ Hitchin moduli space with only regular singularities and regular semisimple residues, equipped with the hyperkähler metric constructed from Fock–Gon…