2022
DOI: 10.1103/physrevlett.128.168001
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Fickian Non-Gaussian Diffusion in Glass-Forming Liquids

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Cited by 37 publications
(43 citation statements)
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“…This result suggests that the Gaussian approximation for G(x; t) may not be appropriate for the timescale over which O 2 diffuses the lengths of colloidal CSH or the capillary pore. Our result is reasonable since non-Gaussian distributions, in fact, have been frequently observed at the microscopic scale in various heterogeneous systems such as confined water in CSH [90], glass-forming liquids [25], or colloidal suspensions [26,27].…”
Section: Application Of 2sfd Model To Gas O 2 In Cement Pastesupporting
confidence: 83%
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“…This result suggests that the Gaussian approximation for G(x; t) may not be appropriate for the timescale over which O 2 diffuses the lengths of colloidal CSH or the capillary pore. Our result is reasonable since non-Gaussian distributions, in fact, have been frequently observed at the microscopic scale in various heterogeneous systems such as confined water in CSH [90], glass-forming liquids [25], or colloidal suspensions [26,27].…”
Section: Application Of 2sfd Model To Gas O 2 In Cement Pastesupporting
confidence: 83%
“…A microstructure of cementitious materials inherently exhibits a heterogeneous composition, which can result in the non-Gaussian diffusion of gases. To effectively describe the diffusion in heterogeneous material, the concept of fluctuating diffusivity (FD) [18,19,20,21,22,23,24] has been demonstrated to be useful, as evidenced by the studies for the glass forming liquid [25], colloidal suspensions [26,27], and biological systems [28,29]. The diffusion of a free molecule with fluctuating diffusivity is described by the equation…”
Section: Introductionmentioning
confidence: 99%
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“…It is interesting to note that some deviation persists although the MSD data show a nearly diffusive behavior at long time. Actually, diffusive behavior does not guarantee that the self-part of the van Hove functions are purely Gaussian, MSD data being average quantities over several modes of motion involving dynamical heterogeneities. …”
Section: Resultsmentioning
confidence: 99%
“…Such decay of the PDF is termed Laplace tails [31]. Notable examples include colloidal beads in heterogeneous optical force field [32], zooplanktons under crowding [33], glass-forming liquids [34], nanoparticles in polymer melts [35], motion of particles at liquid-solid interface [36], particle displacements close to glass and jamming transitions [37,38] etc. In [39] it was suggested that there might exist a universal convergence to the Laplace tails.…”
mentioning
confidence: 99%