| Polarization | Stokes Vector |
|---|---|
| Unpolarized | ![]() |
| Linear Horizontal | ![]() |
| Linear Vertical | ![]() |
| Linear +45° | ![]() |
| Linear -45° | ![]() |
| Circular, Right-Handed | ![]() |
| Circular, Left-Handed | ![]() |
Optical elements can be applied to Stokes vectors using Mueller matrices. The Stokes vector describes the polarization of a plane wave, and the Mueller matrix describes how the polarization changes upon scattering at a change in electrical or magnetic properties.
The Mueller Matrix contains everything optically one can obtain from a system of scatterers in a turbid medium. It is a matrix that can be used to reproduce the effect of a given optical element when applied to a Stokes vector.
| Optical Element | Mueller Matrix |
|---|---|
| Clear Filter | ![]() |
| Linear Horizontal Polarizer | ![]() |
| Linear Vertical Polarizer | ![]() |
| Linear Polarizer at +45° | ![]() |
| Linear Polarizer at -45° | ![]() |
| Quarter-Wave Plate, Fast Axis Vertical | ![]() |
| Quarter-Wave Plate, Fast Axis Horizontal | ![]() |
| Circular Polarizer, Right-Handed | ![]() |
| Circular Polarizer, Left-Handed | ![]() |
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