2022
DOI: 10.1021/acsaelm.2c00722
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Graphene-Based Thermoplastic Composites as Extremely Broadband and Frequency-Dependent EMI Absorbers for Multifunctional Applications

Abstract: Multifunctional materials are the future of modern electronics. The reduction of weight and no interfacial mismatches perfectly fit the requirements of those industry sectors which require miniaturization, low weight, and high functionality, like aerospace or wearable electronics. Here, we show multifunctional thermoplastic polymer composites based on acrylonitrile–butadiene–styrene (ABS) with graphene nanoplatelet (GNP) inclusions at different weight loadings of GNPs, from the pure polymer up to 10 wt %. The … Show more

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Cited by 14 publications
(6 citation statements)
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“…It is composed of a frequency‐independent resistive component and a frequency‐dependent reactance component 41 . Complex impedance (Z*) was analyzed for PS/EMA/G‐ODA blend nanocomposites to interpret their impedance response to the actionable AC field and is expressed as follows: Z*goodbreak=Zgoodbreak+jZ$$ {Z}^{\ast }={Z}^{\prime }+{jZ}^{\prime \prime } $$ where, Z$$ {Z}^{\prime } $$(real component) represents the resistance part and Z$$ {Z}^{\prime \prime } $$ (imaginary component) denotes the reactance part of the complex impedance 10 . In the LCR (inductance capacitance resistance) circuit, the reactance component is mainly caused by the capacitor (C) and the inductor (L) and generally, it is given by the following equation: Zgoodbreak=ZLgoodbreak+ZC,$$ {Z}^{\prime \prime }={Z}_L^{\prime \prime }+{Z}_C^{\prime \prime }, $$ ZL$$ {Z}_L^{\prime \prime } $$ and ZC$$ {Z}_C^{\prime \prime } $$ denote the imaginary impedance of inductor and capacitor respectively, which can be represented by the following two expressions: ZLgoodbreak=j2italicπfL,$$ {Z}_{\mathrm{L}}^{\prime \prime }=j2\pi fL, $$ ZCgoodbreak=goodbreak−j2πfC1,…”
Section: Resultsmentioning
confidence: 99%
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“…It is composed of a frequency‐independent resistive component and a frequency‐dependent reactance component 41 . Complex impedance (Z*) was analyzed for PS/EMA/G‐ODA blend nanocomposites to interpret their impedance response to the actionable AC field and is expressed as follows: Z*goodbreak=Zgoodbreak+jZ$$ {Z}^{\ast }={Z}^{\prime }+{jZ}^{\prime \prime } $$ where, Z$$ {Z}^{\prime } $$(real component) represents the resistance part and Z$$ {Z}^{\prime \prime } $$ (imaginary component) denotes the reactance part of the complex impedance 10 . In the LCR (inductance capacitance resistance) circuit, the reactance component is mainly caused by the capacitor (C) and the inductor (L) and generally, it is given by the following equation: Zgoodbreak=ZLgoodbreak+ZC,$$ {Z}^{\prime \prime }={Z}_L^{\prime \prime }+{Z}_C^{\prime \prime }, $$ ZL$$ {Z}_L^{\prime \prime } $$ and ZC$$ {Z}_C^{\prime \prime } $$ denote the imaginary impedance of inductor and capacitor respectively, which can be represented by the following two expressions: ZLgoodbreak=j2italicπfL,$$ {Z}_{\mathrm{L}}^{\prime \prime }=j2\pi fL, $$ ZCgoodbreak=goodbreak−j2πfC1,…”
Section: Resultsmentioning
confidence: 99%
“…where, Z 0 (real component) represents the resistance part and Z 00 (imaginary component) denotes the reactance part of the complex impedance. 10 In the LCR (inductance capacitance resistance) circuit, the reactance component is mainly caused by the capacitor (C) and the inductor (L) and generally, it is given by the following equation:…”
Section: Ac Impedancementioning
confidence: 99%
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“…Carbon nanofillers increase the electrical and thermal conductivity of the polymer matrix [ 1 ]. However, to achieve high absorbance, relatively high loadings of carbon nanofillers are needed in the thermoplastic polymer matrix [ 2 ]. This limits the sustainability and affordability of EMI shielding materials.…”
Section: Introductionmentioning
confidence: 99%