Very few $e^-$ available for conduction
$$ \vec P = q \vec d $$
Non-polar Material: Have no dipole until influenced by $\vec E$, then become polarized
Polar Material: Have built-in dipoles that are randomly oriented
Linear dielectric medium: when $|\vec P|$ is proportional $|\vec E|$
Isotropic: When $\vec E$ and $\vec P$ have the same direction
Homogenous: If its constitutive parameters ($\sigma, \epsilon, \mu)$ are constants through medium
Polarization: Shows the density of electric dipole moment ($\vec p)$ per unit volume and is given by:
$$ \text{Polarization for linear, isotropic, and homogenous material: }\vec P = X_e \epsilon _0 \vec E $$
Note: Presence of dipoles changes electric flux density $\vec D$
$$ \vec D = \epsilon _0 \vec E + \vec P \newline \vec D = \epsilon _0 \vec E + X _e \epsilon _0 \vec E \newline \vec D = \epsilon _0 \epsilon _r \vec E = \epsilon \vec E $$