“…This paper studies the asymptotic convergence of the solution of the stochastic functional differential equation dX(t) = AX(t) + t 0 K(t − s)X(s) ds dt + G(t, X t ) dB(t), t > 0, (1.1a) X(0) = X 0 , (1.1b) to a non-equilibrium limit. The paper develops recent work in Appleby, Devin and Reynolds [3,4], which considers convergence to nonequilibrium limits in linear stochastic Volterra equations. The distinction between the works is that in [3,4], the diffusion coefficient is independent of the solution, and so it is possible to represent the solution explicitly; in this paper, such a representation does not apply.…”