For a wave moving in the $+\mathrm{z}$ direction, one polarization is where $E_{z} \neq 0, E_{x}=E_{y}=0$.

Name: For a wave moving in the $+\mathrm{z}$ direction, one polarization is where $E_{z} \neq 0, E_{x}=E_{y}=0$.
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For a wave moving in the $+\mathrm{z}$ direction, the electric field components $E_{x}$ and $E_{y}$ can be non-zero for different polarizations, but $E_{z}$ should be zero because the electric field of an electromagnetic wave is perpendicular to the direction of propagation.

For a Wave Moving in The +z+\mathrm{z}+z Direction, One Polarization Is Where

For a Wave Moving in The $+\mathrm{z}$ Direction, One Polarization Is Where