WarFariX
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Radar Cross Section
The size and ability of a target to reflect radar energy can be summarized into a single term, σ, known as the radar cross-section, which has units of m². This unit shows, that the radar cross section is an area. If absolutely all of the incident radar energy on the target were reflected equally in all directions, then the radar cross section would be equal to the target's cross-sectional area as seen by the transmitter. In practice, some energy is absorbed and the reflected energy is not distributed equally in all directions. Therefore, the radar cross-section is quite difficult to estimate and is normally determined by measurement.
The target radar cross sectional area depends of:
Figure 1: the experimental radar cross section of the B-26aircraft at 3 GHz frequency as a function of azimuth angle (after Skolnik)
Calculation of the radar cross section
Radar cross section (RCS) is the measure of a target's ability to reflect radar signals in the direction of the radar receiver, i.e. it is a measure of the ratio of backscatter density in the direction of the radar (from the target) to the power density that is intercepted by the target. Since the power is distributed on the shape of a sphere, a small part of this ((4·π·r2)) can be received by the radar.
Radar cross section σ is as defined as:
σ = 4·π·r2·Sr
mit
σ: measure of the target's ability to reflect radar signals in direction of the radar receiver, in [m²]
St: power density that is intercepted by the target, in [W/m²]
Sr: scattered power density in the range r, in [W/m²]
The RCS of a target can be viewed as a comparison of the strength of the reflected signal from a target to the reflected signal from a perfectly smooth sphere of cross sectional area of 1 m².
The following backscattering formulas from shapes occurs in an optical independent of frequency region.
reflected signal from a spherical shape
σ max = π x R2
reflected signal from a cylinder
σmax = (2·π·r·h2)/λ
reflected signal from a flat plate
σmax = (4·π·b2·h2) / λ2
reflected signal from a tilted plate
...Real as the previous example. Unusual feature: the reflected energy is reflected in another direction. Well, the transmitting radar cannot receive this energy. Therefore there are bistatic radars at which the transmitter and the receivers are separated from each other spatially.
RCS for Point-Like Targets
Some targets have large values of RCS owing to their size and orientation and consequently, reflect a large portion of the incident power. The beside table shows the values of RCS for some targets at X-Band
Targets.......................RCS[m2].............................RCS[dB]
bird.................................0.01....................................-20
man ...................................1........................................0
cabin cruiser ......................10.....................................10
automobile ........................100....................................20
truck .................................200......................................23
corner reflector ................20379..................................43.1
The size and ability of a target to reflect radar energy can be summarized into a single term, σ, known as the radar cross-section, which has units of m². This unit shows, that the radar cross section is an area. If absolutely all of the incident radar energy on the target were reflected equally in all directions, then the radar cross section would be equal to the target's cross-sectional area as seen by the transmitter. In practice, some energy is absorbed and the reflected energy is not distributed equally in all directions. Therefore, the radar cross-section is quite difficult to estimate and is normally determined by measurement.
The target radar cross sectional area depends of:
- the airplane’s physical geometry and exterior features,
- the direction of the illuminating radar,
- the radar transmitters frequency,
- the used material types.
Calculation of the radar cross section
Radar cross section (RCS) is the measure of a target's ability to reflect radar signals in the direction of the radar receiver, i.e. it is a measure of the ratio of backscatter density in the direction of the radar (from the target) to the power density that is intercepted by the target. Since the power is distributed on the shape of a sphere, a small part of this ((4·π·r2)) can be received by the radar.
Radar cross section σ is as defined as:
σ = 4·π·r2·Sr
mit
σ: measure of the target's ability to reflect radar signals in direction of the radar receiver, in [m²]
St: power density that is intercepted by the target, in [W/m²]
Sr: scattered power density in the range r, in [W/m²]
The RCS of a target can be viewed as a comparison of the strength of the reflected signal from a target to the reflected signal from a perfectly smooth sphere of cross sectional area of 1 m².
The following backscattering formulas from shapes occurs in an optical independent of frequency region.
reflected signal from a spherical shape
σ max = π x R2
reflected signal from a cylinder
σmax = (2·π·r·h2)/λ
reflected signal from a flat plate
σmax = (4·π·b2·h2) / λ2
reflected signal from a tilted plate
...Real as the previous example. Unusual feature: the reflected energy is reflected in another direction. Well, the transmitting radar cannot receive this energy. Therefore there are bistatic radars at which the transmitter and the receivers are separated from each other spatially.
RCS for Point-Like Targets
Some targets have large values of RCS owing to their size and orientation and consequently, reflect a large portion of the incident power. The beside table shows the values of RCS for some targets at X-Band
Targets.......................RCS[m2].............................RCS[dB]
bird.................................0.01....................................-20
man ...................................1........................................0
cabin cruiser ......................10.....................................10
automobile ........................100....................................20
truck .................................200......................................23
corner reflector ................20379..................................43.1
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