Ding's global well-posedness conjecture for the one-dimensional Schrödinger map flow

A Schrödinger map is a time-dependent map from a one-dimensional domain into a compact Kähler manifold evolving according to the Schrödinger map flow. Ding's conjecture. The Schrödinger map flow is globally well-posed for maps from one-dimensional domains into compact Kähler manifolds. This conjecture seeks global existence and uniqueness beyond the previously known special classes of Kähler targets; the source does not state a resolution.