2023
DOI: 10.1016/j.carbpol.2023.120622
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Percolation and phase behavior in cellulose nanocrystal suspensions from nonlinear rheological analysis

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Cited by 14 publications
(20 citation statements)
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“…Overall, network buildup and consolidation in pristine CNC suspensions having isotropic–isotropic gel transitions (non-self-assembling) bear both similarities and differences to our previous results on self-assembling CNC suspensions. First, the k = k (ω), where I 3/1 ∝ γ 0 k , nonlinear scaling at percolation ( ϕ g ) is not only similar to other CNC suspensions but also similar when using different preparation methods, desulfated CNC systems, and even in nanocomposites . We can therefore emphasize that there is by now ample evidence supporting a scenario where a form of weakly interconnected networks is disrupted by the nonlinear deformations as the most striking nonlinearities (oddities) are recorded for the lowest imposed ω while with increasing ω there is a tendency toward the theoretically predicted quadratic MAOS scaling, k = 2.…”
Section: Resultssupporting
confidence: 68%
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“…Overall, network buildup and consolidation in pristine CNC suspensions having isotropic–isotropic gel transitions (non-self-assembling) bear both similarities and differences to our previous results on self-assembling CNC suspensions. First, the k = k (ω), where I 3/1 ∝ γ 0 k , nonlinear scaling at percolation ( ϕ g ) is not only similar to other CNC suspensions but also similar when using different preparation methods, desulfated CNC systems, and even in nanocomposites . We can therefore emphasize that there is by now ample evidence supporting a scenario where a form of weakly interconnected networks is disrupted by the nonlinear deformations as the most striking nonlinearities (oddities) are recorded for the lowest imposed ω while with increasing ω there is a tendency toward the theoretically predicted quadratic MAOS scaling, k = 2.…”
Section: Resultssupporting
confidence: 68%
“…The nonquadratic scaling behavior and angular frequency dependence of I 3/1 , i.e., nonlinear oddities, , have been associated with the percolation threshold and subsequent network buildup in polymer nanocomposites containing electrically conductive fillers as well as other systems . In addition, we have previously shown similar results for (sulfated) commercial CNC suspensions and their desulfated counterparts. , We, therefore, consider the nonlinear material signature described as evidence of a percolation threshold, ϕ c in Figure , meaning that a weakly percolated network is formed that can be easily distorted by flow. With respect to stress decomposition, we focus on two nonlinear parameters, S , T i.e., the strain-stiffening and shear-thickening ratios.…”
Section: Resultsmentioning
confidence: 75%
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