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Abstracts Book - IMRC 2018

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• SB1-P099<br />

FOLLOWING THE BEHAVIOR OF THE LINEAR VISCOELASTICITY ON<br />

ARRESTED SPINODAL DECOMPOSITION<br />

Leticia Lopez Flores 1 , José Manuel Olais Govea 1,2 , Martín Chavéz Páez 1 , Magdaleno Medina<br />

Noyola 1<br />

1<br />

Universidad Autónoma de San Luis Potosí, Instituto de Fisica, Mexico. 2 Tecnológico de<br />

Monterrey, Escuela de Ingeniería y Ciencias, Mexico.<br />

The recent non-equilibrium self-consistent generalized Langevin equation (NE-<br />

SCGLE) theory of irreversible process in liquids [1,2] has permitted to obtain a<br />

description of non- equilibrium processes involved in the arrested spinodal<br />

decomposition due to sudden and deep quenches inside the spinodal region.<br />

For a simple model liquid, where the system could be modeling by a hard sphere<br />

plus an attractive Yukawa tail, this theoretical approach predicts that the<br />

spinodal line is the borderline between the ergodic and the arrested states. Also,<br />

by means of this approach has been determined a border between phase<br />

separation and gelation, besides providing the corresponding dynamic<br />

properties to each phase [3]. This work addresses a general method to obtain<br />

the linear viscoelastic properties of non- equilibrium processes involved in the<br />

spinodal decomposition when the system has been quenching inside the<br />

spinodal region. In the Fig. (1), we show an example of the normalized shear<br />

viscosity as a function of the waiting time. This scheme offers the opportunity to<br />

describe the linear viscoelasticity and the diffusion mechanics as the waiting<br />

time elapses. Furthermore this approach is able to describe gelation effects, it<br />

leads naturally to a diverging shear viscosity at glass and gelation transition<br />

points.<br />

References:<br />

[1] P. E. Ramárez-Gonzá¡lez and M. Medina-Noyola, Phys. Rev. E 82, 061503<br />

(2010).<br />

[2] P. E. Ramárez-González and M. Medina-Noyola, Phys. Rev. E 82, 061504<br />

(2010).<br />

[3] J. M. Olais-Govea, L. López-Flores and M. Medina Noyola, The Journal of<br />

Chem. Phys. 143, 174505 (2015).

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