Scatterometers Flashcards
Scatterometer
- Low resolution and large swaths enable regular global coverage at low cost from space borne scatterometers
- Comparable to radiometers (low res, large swath)
- Data can be mapped to a grid and visualized as an image
Scatterometry
- Form of radar RS sending short pulses of microwave EMR to surface, measuring power/amplitude of pulses that bounce/backscatter back to sensor
What was scatterometry originally designed for?
- to measure wind over oceans
- New applications, especially in cryosphere (snow cover, Arctic sea-ice extent)
Why is scatterometry used for cryosphere
- Good for large-scale distributed phenomena that can use the wide swath, low res of scatterometers
Underlying physics of scatterometry: eqn
Pr = (PtGt/4piR^2)Sigma rt(Ar/4piR^2)
- Pr = received power
- Pt = transmitted power
- Gt = gain of transmitting antenna in direction of target
- R = distance btwn target and antenna
- Sigma rt = Radar cross-section, the area of the tartest intercepting the transmitted pulse that produces a return pulse equal to the received power
- Ar = effective receiving area of the receiving antenna aperture
PtGt/4piR^2
When combined w/ Sigma rt?
- Defines the total amount of transmitted power reaching a given target
- When amount of energy reaching target is multiplied by radar cross-section Sigma rt, this determines the amount of energy that the target scatters back to antenna
Ar/4piR^2
- Defines the total amount of backscattered energy that is received at the radar antenna
What parts of the eqn are all known quantities associated w/ the radar system?
Pt, G, and A
What is R?
Related to the location of the target and can be determined from the duration it takes for the transmitted pulse to return to the antenna
Which variable is of the greatest interest to scatterometry?
Sigma rt
- Function of the way the transmitted EMR interacts w/ the surface
What happens when Sigma rt, the amount of energy scattered back to antenna, is integrated over a number of pulses?
- It is referred to as the scattering coefficient or backscattering coefficient denoted as sigma naught
Backscattering coefficient, Sigma Naught
- Dimensionless number, describes backscatter level (tone or brightness) when visualized as an image
- Analogous to the reflectance of Earth surface materials at visible and infrared wavelengths used in optical remote sensing
- High dynamic range (order of 10^5) expressed in decibels (dB)
- Used to derive geophysical parameters and is primary variable used for scatterometer data
Sigma Naught equation
Sigma naught (dB) = 10log sigma naught
Very high backscatter
- Above 5dB
- Man-made objects, urban
- Terrain slopes towards radar very rough surface
- Radar looking very steep
High BS
- 10 to 0dB
- Rough surface
- Dense vegetation/forest
Moderate BS
- 20 to -10dB
- Medium level of vegetation
- Agricultural crops
- Moderately rough surfaces
Low BS
Below -20dB
- Smooth surface
- calm water, road, very dry terrain (sand)
What does backscatter coefficient change as a function of?
- System and target parameters
- System are controllable
What are the target parameters that affect sigma naught?
- Target geometry
- Surface roughness
- Electrical properties (moisture)
Target geometry
- General term describing the effect of structures on sigma naught
- Related to scattering mechanism
- Rougher structures give more intensity (hills more than trees more than rivers)
Surface roughness: Perfectly smooth surfaces
- Reflect an incident radar pulse like a mirror, 90 degrees in the opposite direction from which it arrived
- No energy scattered back to sensor/direction pulse arrived from
Surface roughness
- Surface must be rough enough that energy is backscattered to antenna
- Result is rougher surfaces have higher values of sigma naught
- Surface is rough from perspective of radar pulse depending on the height of the roughness features on the surface relative to the radar’s wavelength
How is surface roughness expressed?
- Rayleigh roughness criterion
- Considers a surface to be rough if:
Vertical relief of the surface roughness features (h) > (radar wavelength/(8cos theta) - Where theta is incidence angel of the radar pulse, in radians
Rayleigh roughness of C-band radar
- 5cm wavelength/5GHz
- At 50 degree incidence angle backscattering would only occur if surface had features w/ minimum roughness of 1 cm
- At 20 degrees the surface must have minimum vertical relief of only 0.7cm
Rayleigh roughness, What happens when you increase incidence angle?
- Roughness minimum relief of surface decreases
- Smaller relief features can be scattered back
- Therefore incidence angle of 20 is stronger than 50 degrees (20 closer to nadir, therefore steeper)