2021
DOI: 10.1007/s10853-020-05734-9
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High-fidelity stochastic modeling of carbon black-based conductive polymer composites for strain and fatigue sensing

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Cited by 3 publications
(5 citation statements)
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“…Relevant simulation parameters are as follows: Number of primary particles per fractal aggregate = 100, fractal dimension and prefactor of fractal aggregates = 2.7 and 0.7, diameter of primary particles = 30 nm, weight percentage of CB in CPC = 3.15%, percentage of aggregate particles placed at random = 0.028%, percentage of particles placed via aggregate forced agglomeration = 20%, maximum allowable degree of interparticle penetration = 5 nm, maximum tunneling distance considered numerically relevant = 3 nm. The convergence of the model’s conductivity predictions with respect to RVE cubic length is shown in Figure 5 c. This trend is consistent with previously demonstrated simulation convergence behaviors observed with RVEs of perfect dispersion [ 67 ]. In contrast to the perfect dispersion convergence threshold, which was estimated at a RVE cubic length ≈ 6200 nm, convergence was estimated for this set of simulation parameters at a RVE cubic length ≈ 12,000 nm.…”
Section: Resultssupporting
confidence: 88%
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“…Relevant simulation parameters are as follows: Number of primary particles per fractal aggregate = 100, fractal dimension and prefactor of fractal aggregates = 2.7 and 0.7, diameter of primary particles = 30 nm, weight percentage of CB in CPC = 3.15%, percentage of aggregate particles placed at random = 0.028%, percentage of particles placed via aggregate forced agglomeration = 20%, maximum allowable degree of interparticle penetration = 5 nm, maximum tunneling distance considered numerically relevant = 3 nm. The convergence of the model’s conductivity predictions with respect to RVE cubic length is shown in Figure 5 c. This trend is consistent with previously demonstrated simulation convergence behaviors observed with RVEs of perfect dispersion [ 67 ]. In contrast to the perfect dispersion convergence threshold, which was estimated at a RVE cubic length ≈ 6200 nm, convergence was estimated for this set of simulation parameters at a RVE cubic length ≈ 12,000 nm.…”
Section: Resultssupporting
confidence: 88%
“…The convergence of the model's conductivity predictions with respect to RVE cubic length is shown in Fig- ure 5c. This trend is consistent with previously demonstrated simulation convergence behaviors observed with RVEs of perfect dispersion [67]. In contrast to the perfect dispersion convergence threshold, which was estimated at a RVE cubic length ≈ 6200 nm, Table 1.…”
Section: Comparison Of Predictive Modelssupporting
confidence: 92%
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“…However, one of the most important drawbacks of FSRs, which has not been yet addressed by specific literature, is the inability to know sensor sensitivity a priori. Given the random dispersion of conductive nanoparticles along the insulating polymer matrix [33], it is not possible to determine the resulting sensitivity of a given nanocomposite, i.e., every specimen has a different sensitivity. This characteristic limits the extensive usage of FSRs since individual sensor calibration is required before use.…”
Section: Introductionmentioning
confidence: 99%