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Our proposals have been validated by both the effective medium theory and general transfer matrix method.
Fluctuational electrodynamics integrated with effective medium theory and anisotropic thin-film optics is used to calculate the near-field radiative heat transfer.
Moreover, the analytical and the numerical modeling of elastic moduli are performed making use of the effective medium theory and the finite element method, respectively.
The proposed graphical method is based on the continuous medium theory and allows a rapid assessment of the structural behavior of coupled shear wall bents in mixed shear wall structures that are subject to triangularly distributed horizontal loading.
Additionally, based on the effective medium theory and the simulation results, the effect of defects on the thermal conductivity of graphene/epoxy nanocomposites was investigated concerning different graphene filler sizes and volume fractions.
The first model is based on the differential effective medium theory and provides a simple analytical description considering the air pores like ellipsoidal voids of different sizes, while the second one arises from the analysis of the scanning-electron-microscope images of the paste cross-sections through the finite element method.
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Theoretical models will include the models that are being developed by the oil logging industry, transmission line models and effective medium theories and equivalent circuit analysis.
The design is based on effective-medium theory and thin-film theory.
By employing an effective-medium theory and rigorous electrodynamic calculations we identify regions of photo-induced magnetic activity stemming from the Mie resonances of the virus capsids.
These bounds have been well developed based on the classical effective-medium theory and termed as the Hashin-Shtrikman (H-S) bounds [33], k e / k f = 1 + 3 φ ( k p / k f − 1 ) k p / k f + 2 − φ ( k p / k f − 1 ), (1) k e / k f = k p / k f [ 1 − 3 ( 1 − φ ) ( k p / k f − 1 ) 3 k p / k f − φ ( k p / k f − 1 ) ]. (2).
(a) Ag-TiO2 Multilayer system: Rp and Rs versus incident angle for both effective medium theory (dashed) and the multilayer structure (solid) for Type I (λ = 360 nm) and Type II (λ = 750 nm) hyperbolic regions.
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