2016
DOI: 10.3390/ma9080694
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Generalized Effective Medium Theory for Particulate Nanocomposite Materials

Abstract: The thermal conductivity of particulate nanocomposites is strongly dependent on the size, shape, orientation and dispersion uniformity of the inclusions. To correctly estimate the effective thermal conductivity of the nanocomposite, all these factors should be included in the prediction model. In this paper, the formulation of a generalized effective medium theory for the determination of the effective thermal conductivity of particulate nanocomposites with multiple inclusions is presented. The formulated meth… Show more

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Cited by 25 publications
(22 citation statements)
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“…false⟨cos2normalθfalse⟩i is a factor defining the orientation of inclusion of type i . For detailed description of each term, refer to Siddiqui and Arif …”
Section: Computational Materials Designsupporting
confidence: 88%
See 1 more Smart Citation
“…false⟨cos2normalθfalse⟩i is a factor defining the orientation of inclusion of type i . For detailed description of each term, refer to Siddiqui and Arif …”
Section: Computational Materials Designsupporting
confidence: 88%
“…Expressions for the effective thermal conductivity of composites with dilute concentrations of inclusions of different shapes have been presented by Nan et al . Siddiqui and Arif extended the approach of Nan et al. to include the effects of nanometer sized inclusions and nonuniform dispersion of inclusions on the effective thermal conductivity of particulate composites.…”
Section: Introductionmentioning
confidence: 91%
“…This is worth noticing that the model used in this work is applicable to any type of matrix (polymers/ceramics/metals) similar to the original models of Nan et al [36] and Siddiqui et al [38] with dilute concentrations (< 15 volume %) of fillers. The Nan's model [36] is for composite with single type of filler and the Siddiqui's Model [38] is for composites with nonpercolating hybrid fillers. Later, they extended their model to work for percolating hybrid fillers [39], where the fillers #1 and 2 are supposed to be platelets (aspect ratio 1) and fibers (aspect ratio 1), respectively.…”
Section: Computational Modelmentioning
confidence: 97%
“…Parameter m is defined in the range 0.8–0.9 while the parameter η is given by the following equation: η=0.1true(1KefffibersKeffplateletsKefffibers×1100φtotaltrue) where Kefffibers and Keffplatelets are the effective thermal conductivities of composites with single fillers; either fibers or platelets with a volume fraction equal to φtotal. This is worth noticing that the model used in this work is applicable to any type of matrix (polymers/ceramics/metals) similar to the original models of Nan et al and Siddiqui et al with dilute concentrations (< ∼15 volume %) of fillers. The Nan's model is for composite with single type of filler and the Siddiqui's Model is for composites with nonpercolating hybrid fillers.…”
Section: Computational Modelmentioning
confidence: 99%
“…There is considerable interest in understanding heat transport in nanomaterials . Nanomaterials with high thermal conductivity can be used to fabricate temperature‐dependent nanodevices.…”
Section: Introductionmentioning
confidence: 99%