SAR data contains Amplitude Α and Phase Ø. Amplitude is the backscatter which depends on surface roughness and dielectric constant of the scatters. In Interferometric SAR (InSAR) we are work with phase variation. Phase is the fraction of a fully sinusoidal wave cycle which is related to the distance travelled by the signal to and from the target. The phase value at a particular pixel Ø(P) is a function of many contributions. The dominant phase combination within a pixel is defined by 4π/λR. There is also φ which is the phase contribution from many scatterers within a pixel. In addition. there is phase contribution from atmospheric delay α as well as from the noise source (v).
So the total phase from a pixel is:
Ø(P) = 4π/λR + φ + α + v (1)
ΔØ(P) = 4π/λΔR + Δφ + Δα + Δv (2)
If we assume that the two SAR images have uniform scatterers, acquired at the same atmospheric condition and there is no or negligible noise contribution, then equation 2 reduces to:
ΔØ(P) = 4π/λΔR (3)
This relation contains a term ΔR which is a measure of the range variation between the two SAR images. Such a system that can measure range variation can be used to estimate elevation. The perception of depth by our eyes and brain has a similar working principle. If the SAR images of the same area is observed from exactly same location at different times, the range variation can also also be used to determine deformation over the period.