The effect of temperature is rarely taken into account in micromagnetic cal
culations. However, thermal perturbations are known to play an important ro
le in magnetization reversal processes. In this article, a micromagnetic mo
del that includes thermal perturbations is presented. A stochastic zero-mea
n Gaussian field is introduced in the Landau-Lifschitz-Gilbert equation and
the corresponding Langevin equation is solved numerically. The model is us
ed to study the effect of temperature on the coercivity of domain walls due
to exchange and anisotropy wells as well as nonmagnetic inclusions. It is
shown that, for exchange and anisotropy interactions, thermal perturbations
can lower the critical field for which the wall breaks free from the inclu
sion. However, when magnetostatic fields are taken into account, thermal pe
rturbations are found to inhibit the unpinning process. This phenomenon see
ms to be related to the long-range nature of dipolar interactions. (C) 1999
American Institute of Physics. [S0021-8979(99)52508-5].