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un:polarization

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un:polarization [2024/06/11 21:03] – created asadun:polarization [2024/07/10 23:15] (current) asad
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 An electromagnetic wave traveling in the $z$ direction can be projected onto the $x-y$ plane as An electromagnetic wave traveling in the $z$ direction can be projected onto the $x-y$ plane as
  
-$\mathbf{E} = [\hat{x} E_x e^{i\phi_x} + \hat{y} e^{i\phi_y}] e^{i(\mathbf{k}\cdot \hat{z}-\omega t)} $+$\mathbf{E} = [\hat{x} E_x e^{i\phi_x} + \hat{y} E_y e^{i\phi_y}] e^{i(\mathbf{k}\cdot \hat{z}-\omega t)} $
  
 where $\mathbf{k}$ is the **wave vector** with magnitude $2\pi/\lambda$ and direction along the $z$ axis, and $\omega\equiv 2\pi\nu$ is the **angular frequency** and $\delta=\phi_x-\phi_y$ is the **phase difference** between the orthogonal fields. The magnitude of the electric field where $\mathbf{k}$ is the **wave vector** with magnitude $2\pi/\lambda$ and direction along the $z$ axis, and $\omega\equiv 2\pi\nu$ is the **angular frequency** and $\delta=\phi_x-\phi_y$ is the **phase difference** between the orthogonal fields. The magnitude of the electric field
un/polarization.1718161386.txt.gz · Last modified: by asad

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