2019
DOI: 10.1016/j.compositesb.2019.05.053
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Estimating Young's modulus of graphene/polymer composites using stochastic multi-scale modeling

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Cited by 58 publications
(17 citation statements)
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“…Graphene is receiving considerable attention due to its special phenomena of predictability and measurability, mainly originating from the massless relativistic particle behavior of electrons [33]. The characteristics of graphene materials including intrinsic Young's modulus (1.0 TPa) and tensile strength (130 GPa) [34,35], excellent carrier mobility at room temperature under ambient air conditions (2.0 × 10 5 cm 2 •V −1 •s −1 ) [36], and high thermal (5000 Wm −1 •K −1 ) and electrical conductivity (1.0 × 10 6 S•m −1 ) [15,37] make this material applicable as an active material in a variety of interdisciplinary fields such as supercapacitors [38,39], sensors [40,41], energy storage devices [42,43], and multifunctional fillers in nanocomposite materials [44].…”
Section: Properties Of Graphene-based Materialsmentioning
confidence: 99%
“…Graphene is receiving considerable attention due to its special phenomena of predictability and measurability, mainly originating from the massless relativistic particle behavior of electrons [33]. The characteristics of graphene materials including intrinsic Young's modulus (1.0 TPa) and tensile strength (130 GPa) [34,35], excellent carrier mobility at room temperature under ambient air conditions (2.0 × 10 5 cm 2 •V −1 •s −1 ) [36], and high thermal (5000 Wm −1 •K −1 ) and electrical conductivity (1.0 × 10 6 S•m −1 ) [15,37] make this material applicable as an active material in a variety of interdisciplinary fields such as supercapacitors [38,39], sensors [40,41], energy storage devices [42,43], and multifunctional fillers in nanocomposite materials [44].…”
Section: Properties Of Graphene-based Materialsmentioning
confidence: 99%
“…Young’s Modulus is defined as the ratio of stress and strain of the material. Stiffness of the material is a measure of elastic modulus [ 85 , 86 ]. Young’s Modulus(E) = Tensile Stress(σ)/Tensile Strain(ε) …”
Section: Mechanical Propertiesmentioning
confidence: 99%
“…Elastic properties of nanocomposites with different graphene content were simulated with different multiscale modeling approaches such as MD-HT, 8 MD-FEM, 18,19 MD-M, 20,21 and MM-MT. 22 There are also concurrent-hierarchical multi-scale approaches 23 in which the graphene dispersion effect is included in the modeling, as well as multiscale stochastic approaches 24 that address the effect of size, volume ratio, and graphene orientation on the elastic characteristics of nanocomposites. In addition, the stiffness of nanocomposite materials containing randomly dispersed graphene was investigated by combining two material models at the same scale, such as FE-M. 25 Furthermore, different modeling techniques were used to model compressive strength 26 at different strain rates, impact strength, 27 and static-dynamic mechanical behavior 28 of GP nanocomposites with content different graphene by weight.…”
Section: Introductionmentioning
confidence: 99%