Electromagnetic Metasurfaces. Christophe Caloz
can be decomposed as
(2.86)
Table 2.3 Classification of bianisotropic media [148].
Type | Parameters | Medium |
---|---|---|
Reciprocal |
|
Omega |
|
|
Pseudochiral |
|
|
Pseudochiral omega |
|
Pasteur (or biisotropic) | |
|
Chiral omega | |
|
Anisotropic chiral | |
|
General reciprocal | |
Nonreciprocal |
|
Moving |
|
|
Pseudo Tellegen |
|
|
Moving pseudo Tellegen |
|
Tellegen | |
|
Moving Tellegen | |
|
Anisotropic Tellegen | |
|
Nonreciprocal nonchiral |
where
(2.87)
such that (2.86) becomes
(2.88)
Notes
1 1 Each of the four tensors in (2.3) contains susceptibility components, amounting to a total of susceptibilities.
2 2 Note that some materials, such as glass, can often be assumed to be dispersionless within a limited frequency range given the negligible variations of their constitutive parameters across that range.
3 3 Here, the tildes are used to differentiate the time-domain susceptibilities from their frequency-domain counterparts.
4 4 The local field is defined as the total field,