  The Landau--Lifshitz--Bloch equation perturbed by a space-dependent noise was
proposed in Garanin 1991 as a model for evolution of spins in ferromagnatic
materials at the full range of temperatures, including the temperatures higher
than the Curie temperature. In the case of a ferromagnet filling a bounded
domain $D\subset \mathbb R^d$, $d=1,2,3$, we show the existence of strong (in
the sense of PDEs) martingale solutions. Furthermore, in cases $d=1,2$ we prove
uniqueness of pathwise solutions and the existence of invariant measures.
