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Optical medium
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In , an optical medium is material through which and other electromagnetic waves propagate. It is a form of transmission medium. The and permeability of the medium define how electromagnetic waves propagate in it.


Properties
The optical medium has an intrinsic impedance, given by
:\eta = {E_x \over H_y}
where E_x and H_y are the and , respectively. In a region with no electrical conductivity, the expression simplifies to:

:\eta = \sqrt{\mu \over \varepsilon}\ .

For example, in the intrinsic impedance is called the characteristic impedance of vacuum, denoted Z0, and

:Z_0 = \sqrt{\mu_0 \over \varepsilon_0}\ .

Waves propagate through a medium with velocity c_w = \nu \lambda , where \nu is the and \lambda is the of the electromagnetic waves. This equation also may be put in the form

c_w = {\omega \over k}\ ,
where \omega is the angular frequency of the wave and k is the of the wave. In electrical engineering, the symbol \beta, called the , is often used instead of k.

The propagation velocity of electromagnetic waves in , an idealized standard reference state (like for temperature), is conventionally denoted by c0:With ISO 31-5, and the have adopted the notation c0.

c_0 = {1 \over \sqrt{\varepsilon_0 \mu_0}}\ ,
where \varepsilon_0 is the electric constant and ~ \mu_0 \ is the magnetic constant.

For a general introduction, see Serway

(2025). 9780534408428, Thomson-Brooks/Cole. .
For a discussion of synthetic media, see Joannopoulus.
(2025). 9780691124568, Princeton University Press. .


See also


Notes and references
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