In the seventies of the previous century physicists partly lost their interests in Brownian movement. Now this topic come back to the frontier of research because of its connection to the nano-bio-technology and generally to the life science as the possible explanation of the speeding up of the transport phenomena at the cellular level [1]. The proper description of the nanoparticles mobility is crucial in molecular engineering [2], as well as in pharmacology [3] and catalysis [4]. The most popular and probably most effective experimental technique for the study of mobility of nanoobjects in soft matter is dynamic light scattering [5]. Its main advantage is the wide range of time windows which may be applied and the broad variety of the particles which may be studied. The limitation is that the environment must be transparent and, which is probable the crucial problem, the method supplies the average mobility of different particles in the distinguished localization in the system. The peculiarities of the Mossbauer spectroscopy, which is used in this work, are just opposite. The method is restricted, in practice, to iron bearing particles which displacements are measured in the characteristic time window of 141 ns, the life time of the excited nuclear level of Fe. However, because of the sensitivity to the hyperfine interactions, the method distinguishes different particles. Moreover, it is possible to observe different localizations of the nanoobjects [6], characterized by the local viscosity. The studied specimens may be quite dense [7] and the optical transparency is not required [8]. The individual iron bearing nanoparticle may be treated as a classical thin absorber for which the Mossbauer absorption line has the Lorentzian shape L(vr), where vr is the relative particle — source velocity vr = v − V , where v and V is the source and particle velocity in the laboratory coordination system, respectively. The shape of the experimental absorption line I(v) is the integral over all particles. I(v) = ∫ p(V )L(v − V )dV , (1)