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Electrodynamics
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Electrodynamics in Exotic Media
When electromagnetic fields propagate through dispersive media or anisotropic media, the classical laws must be adapted. The introduction of the polarization vector ($\mathbf{P}$) and the magnetization vector ($\mathbf{M}$) allows Maxwell's equations to be rewritten in terms of the auxiliary fields $\mathbf{D}$ ([electric displacement](/entries/electric-displaceme⦠-
Piezoelectric Property
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Governing Equations
The constitutive relations describing the coupled electromechanical behavior are defined using stress ($\sigma$), strain ($\epsilon$), electric field ($E$), and electric displacement ($D$). Depending on which variables are held constant (stress/strain or electric field/displacement), two primary forms are used:
Stress-Charge Form (Direct Effect): Expressing $D$ as a function of $\epsiā¦