Table 1.

Correlation among hybrid nanostructures and nanomaterials in polymers.

Properties	Cu-Ag- polymer
Density $\left(\rho \right)$	${\rho }_{\mathit{hnf}}=\left(1-\phi \right){\rho }_f+\phi {\rho }_s$
Heat capacity $\left(\rho c_p\right)$	${\left(\rho c_p\right)}_{\mathit{hnf}}=\left[\left(1-\phi \right){\rho }_f+\phi {\rho }_s\right]\left[\left(1-\phi \right)c_{\mathit{pf}}+\phi c_{\mathit{ps}}\right]$
Viscosity $\left(\mu \right)$	${\mu }_{\mathit{hnf}}={\left(1-\phi \right)}^{-2.5}{\mu }_f$
Thermal conductivity $\left(K\right)$	$K_{\mathit{hnf}}=\left[\frac{k_1+\left(n_1-1\right)k_f-\left(n_1-1\right){\phi }_1\left(k_f-k_1\right)}{k_1+\left(n_1-1\right)k_f+{\phi }_1\left(k_f-k_1\right)}\right]\times \left[\frac{k_1+\left(n_1-1\right)k_f-\left(n_1-1\right){\phi }_1\left(k_f-k_1\right)}{k_1+\left(n_1-1\right)k_f+{\phi }_1\left(k_f-k_1\right)}\right]\times k_f$
Thermal diffusivity ($D_{\mathit{hnf}}$)	$D_{\mathit{hnf}}=\left(1-\phi \right)d_f$
Electrical conductivity (${\sigma }_{\mathit{hnf}}$)	${\sigma }_{\mathit{hnf}}=\left[\frac{{\sigma }_2+2{\sigma }_{\mathit{nf}}-2{\phi }_2\left({\sigma }_{\mathit{nf}}-{\sigma }_2\right)}{{\sigma }_2+2{\sigma }_{\mathit{nf}}+{\phi }_2\left({\sigma }_{\mathit{nf}}-{\sigma }_2\right)}\right]\left[\frac{{\sigma }_1+2{\sigma }_f-2{\phi }_1\left({\sigma }_f-{\sigma }_1\right)}{{\sigma }_1+2{\sigma }_f+{\phi }_1\left({\sigma }_f-{\sigma }_1\right)}\right]$