Confined diffusion is ubiquitous
in nature. Ever since the “anomalous
yet Brownian” motion was observed, the non-Gaussianity in confined
diffusion has been unveiled as an important issue. In this Letter,
we experimentally investigate the characteristics and source of non-Gaussian
behavior in confined diffusion of nanoparticles suspended in polymer
solutions. A time-varied and size-dependent non-Gaussianity is reported
based on the non-Gaussian parameter and displacement probability distribution,
especially when the nanoparticle’s size is smaller than the
typical polymer mesh size. This non-Gaussianity does not vanish even
at the long-time Brownian stage. By inspecting the displacement autocorrelation,
we observe that the nanoparticle–structure interaction, indicated
by the anticorrelation, is limited in the short-time stage and makes
little contribution to the non-Gaussianity in the long-time stage.
The main source of the non-Gaussianity can therefore be attributed
to hopping diffusion that results in an exponential probability distribution
with the large displacements, which may also explain certain processes
dominated by rare events in the biological environment.