2007
DOI: 10.1063/1.2716847
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Electric energy density of dielectric nanocomposites

Abstract: Dielectric materials with large electric energy density are actively pursued for many applications. The authors analyze the effective permittivity, breakdown strength, and electric energy density of dielectric nanocomposites using an effective medium approximation, modeling the nanocomposite as a three-phase material by the double-inclusion method. The addition of nanoparticles enhances the permittivity but reduces the breakdown strength, making the potential gain in electric energy density small. In addition,… Show more

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Cited by 281 publications
(220 citation statements)
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References 24 publications
(18 reference statements)
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“…Polymer nanocomposites, consisting of high-K ceramic fillers dispersed in polymer matrix, have been extensively studied toward these ends (10)(11)(12)(13)(14)(15)(16). However, a well-known paradox is that inherently high loss is associated with high-K materials (17). Thereby, the seeming increase in the energy density arisen from…”
mentioning
confidence: 99%
“…Polymer nanocomposites, consisting of high-K ceramic fillers dispersed in polymer matrix, have been extensively studied toward these ends (10)(11)(12)(13)(14)(15)(16). However, a well-known paradox is that inherently high loss is associated with high-K materials (17). Thereby, the seeming increase in the energy density arisen from…”
mentioning
confidence: 99%
“…10 For example, high electric fields can be found close to filler particles or defects in a matrix because of dielectric constant mismatch as found in nanocomposites. [11][12] As smaller insulator volumes are probed, fewer defects are encountered, which tends to increase the breakdown strength towards an ultimate intrinsic limit. 13 C-AFM was originally used in the 1990's as a technique to investigate electrical breakdown of nanoscale materials, [14][15] with significant effort concentrated on evaluating the breakdown of silica and hafnia inorganic insulating layers for transistor gate applications.…”
Section: Introductionmentioning
confidence: 99%
“…Examples are effective dielectric susceptibilities (static and dynamic dielectric response of inhomogeneous media, materials with negative index of refraction) [10,21], effective magnetic permeability [4,10,22,23], optical properties [S, 21], mechanical composites (elasticity of reinforced construction materials and filled polymers, such as car tires) [12,20,23,24], geoscience [17], rheology (viscosity and viscoelasticity of colloidal suspensions, such as blood, food, gels) [25], electrical conduction (insulating inclusions in metals and metal-superconductor composites) [10,26,27], thermal conduction (heat insulation using composite construction materials) [10], and diffusivity (hydrogen transport) [10]. In general, both isotropic and anisotropic composites can be treated [26, 23, 2S, 29].…”
Section: Scientific Background: Bruggeman Modelmentioning
confidence: 99%