The Landau–Lifshitz–Bloch (LLB) equation serves as an interpolation between the Bloch equation (valid at high temperatures) and the Landau–Lifshitz equation (valid at low temperatures). In this paper, we study the asymptotic behaviour of the solutions of the LLB equation as the temperature approaches infinity or zero. Interestingly, in the first case, the behaviour depends on the scaling of the damping parameter δ and the volume exchange parameter a. Three cases are examined, leading respectively to a linear stationary equation, Bloch equation, or Stokes equation. For small temperature behaviour, with δ and a independent of temperature, it is shown that the limit of the LLB equation coincides with the Landau–Lifshitz–Gilbert equation.