Linear polarization and Malus's law
An ideal analyzer transmits the field component along its axis.
Key knowledge
For linearly polarized light incident on an ideal linear analyzer, transmitted intensity is I = I₀ cos² θ, where θ separates the polarization and transmission axes.
Values and equations
I = I₀ cos² θ
- I, I₀
- Transmitted and incident intensities W m⁻²
- θ
- Angle between linear axes rad
Conditions and scope
- I₀ is the intensity just before this analyzer; the incoming light is already linearly polarized.
- An unpolarized beam and nonideal polarizers require their own averaging/loss treatment.
Sources · 1
References
Sources retain their recorded scope. A source link alone does not establish verification of every statement.
Evidence and review
Malus's law and polarization-axis geometry.
2026-10-10 · Ideal linear analyzer only; circular/elliptical states and real extinction ratios excluded.
Entry details
Permanent link to this entry ↗- Record identity
- physics-polarization
- Revision
- university-reference.1
- Structured reference record
- University reference · University core expansion