Abstract
The relaxation of microemulsions has been studied by means of the pressure-jump relaxation technique with conductimetric detection. Kohlrausch-Williams-Watts stretched exponentials {$\ensuremath{\varphi}(t)=A\mathrm{exp}[\ensuremath{-}{(\frac{t}{\ensuremath{\tau}})}^{b}]$} were obtained in which the parameter $b$ increases with temperature from the percolation point of the microemulsions, attaining values greater than 1. These findings entail the existence of spatial, temporal, and energetic disorder associated with temperature-dependent anomalous (inhibited and enhanced) diffusion.
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