Soul neighborhood conjecture for Alexandrov manifolds

Let $X$ be a complete open Alexandrov space with nonnegative curvature, and suppose that $X$ is a topological manifold. Let $S$ be a soul of $X$.

Soul neighborhood conjecture. The space $X$ is homeomorphic to a small neighborhood of $S$ that has the structure of an open disk bundle over $S$.

This is described as the topological version of the preceding soul bundle conjecture. The supplied text does not state whether this formulation is resolved independently, so its database status remains open.