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Dive into the research topics where Elena de la Paz Hernández is active.

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Featured researches published by Elena de la Paz Hernández.


Rheologica Acta | 2016

On the modelling of the shear thickening behavior in micellar solutions

Gabriel Landázuri; E.R. Macías; J.P. García-Sandoval; Elena de la Paz Hernández; O. Manero; J. E. Puig; F. Bautista

AbstractThe steady and transient nonlinear rheological behaviors of dilute rod-like micellar solutions are predicted here with a particular case of the generalized Bautista–Manero–Puig (BMP) model that consists of the upper-convected Maxwell constitutive equation and a dissipative power-dependent kinetic equation, which takes into account the formation and disruption of shear-induced structures (SISs). This model has been derived using the extended irreversible thermodynamic (EIT) formalism. In steady shear, the model predicts a Newtonian region at low shear rates and a characteristic shear rate (γ̇c


Soft Matter | 2016

A master dynamic flow diagram for the shear thickening transition in micellar solutions

F. Bautista; N. Tepale; V.V.A. Fernández; Gabriel Landázuri; Elena de la Paz Hernández; E.R. Macías; J.F.A. Soltero; J.I. Escalante; O. Manero; J. E. Puig


Macromolecular Reaction Engineering | 2015

Synthesis of Poly(Sodium Acrylate) Nanogels Via Semicontinuous Inverse Heterophase Polymerization

Jorge Manuel Silva; F. Bautista; Juan C. Sánchez-Díaz; S. M. Nuño-Donlucas; J. E. Puig; Elena de la Paz Hernández

{\dot{\upgamma}}_{\mathrm{c}}


Macromolecular Symposia | 2009

Temperature-Sensitive Hydrogels: A Gentle Way of Concentrating Cellulase Enzymes

Elena de la Paz Hernández; Ignacio Orozco-Avila


Archive | 2008

Effect of Degradation During Processing on the Melt Viscosity of a Thermoplastic Polyurethane

Elena de la Paz Hernández

) at which shear thickening develops. In the shear thickening region, the model predicts either a reentrant zone, which is caused by multi-valued shear stresses when the data are collected with a shear stress-controlled mode or a continuous increase in the shear stress-shear rate flow curve, when the data are collected with a shear rate-controlled mode; in this region, two coexisting phases are predicted. The coexisting phases at the same shear rate in the two-phase envelope and the spinodal-like region were evaluated from the extended Maxwell equal-area criterion, which was calculated from the equal values of the two minima of the plot of the extended Gibbs free energy versus shear rate. At higher shear rates, the model predicts a transition to shear thinning, and under transient flows, an induction time and a saturation time are obtained from the predicted and the experimental data as detailed in the text. The magnitudes of both, the induction and the saturation times, diminish as the shear rate departs from γ̇c


Aiche Journal | 2018

Predictions of flow instabilities in the shear-thickening regime with an improved bautista-manero-puig model

J. E. Puig; F. Bautista; Elena de la Paz Hernández; F. López-Serrano


Journal of Research Updates in Polymer Science | 2016

An Overview of Mechanical Tests for Polymeric Biomaterial Scaffolds Used in Tissue Engineering

Oscar Robles Vazquez; Ignacio Orozco Avila; Juan C. Sánchez Díaz; Elena de la Paz Hernández

{\dot{\upgamma}}_{\mathrm{c}}


Espiral | 2014

Empresarias y Ejecutivas en México: Diagnósticos y desafíos

Elena de la Paz Hernández


Espiral (Guadalajara) | 2009

Campo o ciudad

Elena de la Paz Hernández

, but only the induction time decreases according to a power law with shear rate. The conditions under which these rheological responses arise are derived and justified in detail with the BMP model. The model predictions are compared with experimental data of two dilute micellar solutions. The model parameters were determined from a set of independent experiments without fitting. Graphical Abstract


Espiral | 2009

Reseña de "¿Campo o ciudad? Nuevos espacios y formas de vida" de Patricia Arias y Ofelia Woo Morales (coords.)

Elena de la Paz Hernández

Collaboration


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F. Bautista

University of Guadalajara

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J. E. Puig

University of Guadalajara

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E.R. Macías

University of Guadalajara

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O. Manero

National Autonomous University of Mexico

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F. López-Serrano

National Autonomous University of Mexico

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J.F.A. Soltero

University of Guadalajara

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J.I. Escalante

University of Guadalajara

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