Introduction to Radar Systems. Radar Antennas. MIT Lincoln Laboratory. Radar Antennas - 1 PRH 6/18/02

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Introduction to Radar Systems Radar Antennas Radar Antennas - 1

Disclaimer of Endorsement and Liability The video courseware and accompanying viewgraphs presented on this server were prepared as an account of work sponsored by an agency of the United States Government. Neither the United States Government nor any agency thereof, nor any of their employees, nor the Massachusetts Institute of Technology and its Lincoln Laboratory, nor any of their contractors, subcontractors, or their employees, makes any warranty, express or implied, or assumes any legal liability or responsibility for the accuracy, completeness, or usefulness of any information, apparatus, products, or process disclosed, or represents that its use would not infringe privately owned rights. Reference herein to any specific commercial product, process, or service by trade name, trademark, manufacturer, or otherwise does not necessarily constitute or imply its endorsement, recommendation, or favoring by the United States Government, any agency thereof, or any of their contractors or subcontractors or the Massachusetts Institute of Technology and its Lincoln Laboratory. The views and opinions expressed herein do not necessarily state or reflect those of the United States Government or any agency thereof or any of their contractors or subcontractors Radar Antennas - 2

Focus Propagation Medium Transmitter Waveform Generator Target Cross Section Receiver A / D Signal Processor Pulse Compression Doppler Processing Antenna Detection Main Computer Tracking & Parameter Estimation Console / Display Recording Track Radar Equation S / N = P t G2 λ 2 σ (4 π ) 3 R 4 k T s B n L G = Gain A e = Effective Area This Lecture Search Radar Equation S / N = P A av e t s σ 4 π Ω R 4 k T s L T s = System Noise Temperature L = Losses Radar Equation Lecture Radar Antennas - 3

Antenna Definition Means for radiating or receiving radio waves * A radiated electromagnetic wave consists of electric and magnetic fields which jointly satisfy Maxwell s Equations Transitional structure between guiding device and free space Figure by MIT OCW. Radar Antennas - 4 * IEEE Standard Definitions of Terms for Antennas (IEEE STD 145-1983)

Antenna Characteristics Accentuates radiation in some directions, suppresses in others Designed for both directionality and maximum energy transfer Courtesy of Raytheon. Used with permission. Courtesy of Raytheon. Used with permission. Radar Antennas - 5 Courtesy of U. S. Navy.

Outline Introduction Fundamental antenna concepts Reflector antennas Phased array antennas Summary Radar Antennas - 6

Radiation 1 Dipole* Vertical Distance (m) 0.5 0-0.5 *driven by oscillating source Radar Antennas - 7-1 0 0.5 1 1.5 2 Horizontal Distance (m)

Antenna Gain Isotropic Antenna Directional Antenna G = Gain Radiation Intensity. Radiation Intensity Same power is radiated Radiation intensity is power density over sphere (watt/steradian) Gain is radiation intensity over that of an isotropic source Radar Antennas - 8

Pattern is a plot of gain versus angle Dipole example Radar Antennas - 9 60 120 G ( ) 2 π cos cosθ 2 = 1.643 sin θ θ 2 30 Polar Plot 0 1.5 1 2 0.5 150 180 Theta θ (deg) 30 150 Antenna Pattern 60 90 90 G max = 1.64 = 2.15 dbi 120 Gain (dbi) 5 0-5 -10-15 -20-25 -30 Linear Plot Figure by MIT OCW. -35 0 30 60 90 120 150 180 Theta θ (deg)

Antenna Pattern Characteristics Figure by MIT OCW. Radar Antennas - 10 Aperture diameter D: 5 m Frequency: 300 MHz Wavelength: 1 m Gain: 24 dbi Isotropic Sidelobe Level: 6 dbi Sidelobe Level: 18 db Half-Power Beamwidth: 12 deg

Effect of Aperture Size on Gain Parabolic Reflector Antenna Gain D 4π = 2 λ Feed Dish A e 4πA 2 λ πd = λ 2 Effective Area Rule of Thumb (Best Case) Maximum Gain (dbi) 50 45 40 35 30 25 20 15 10 Gain vs Diameter Frequency Increases λ = 100 cm (300 MHz) λ = 30 cm (1 GHz) λ = 10 cm (3 GHz) 5 1 2 3 4 5 6 7 8 9 10 Aperture Diameter D (m) Gain increases as aperture becomes electrically larger (diameter is a larger number of wavelengths) Radar Antennas - 11

Reflector Comparison Kwajalein Missile Range Example ALTAIR 45.7 m diameter scale by 1/3 MMW 13.7 m diameter Operating frequency: 162 MHz (VHF) Wavelength λ: 1.85 m Diameter electrical size: 25 λ Gain: 34 db Beamwidth: 2.8 deg Radar Antennas - 12 Operating frequency: 35 GHz (Ka) Wavelength λ: 0.0086 m Diameter electrical size: 1598 λ Gain: 70 db Beamwidth: 0.00076 deg

Polarization Defined by behavior of the electric field vector as it propagates in time Electromagnetic Wave Electric Field Magnetic Field Vertical Linear (with respect to Earth) E Horizontal Linear (with respect to Earth) Radar Antennas - 13 (For over-water surveillance) E (For air surveillance looking upward)

Circular Polarization (CP) Handed-ness is defined by observation of electric field along propagation direction Used for discrimination, polarization diversity, rain mitigation Propagation Direction Into Paper Right-Hand (RHCP) Electric Field Figure by MIT OCW. Left-Hand (LHCP) Radar Antennas - 14

Circular Polarization (CP) Handed-ness is defined by observation of electric field along propagation direction Used for discrimination, polarization diversity, rain mitigation Propagation Direction Into Paper Right-Hand (RHCP) Figure by MIT OCW. Left-Hand (LHCP) Radar Antennas - 15 Electric Field

Field Regions Reactive Near-Field Region Far-field (Fraunhofer) Region R < 0. 62 3 D λ 2 R > 2D λ Energy is stored in vicinity of antenna Near-field antenna quantities Input impedance Mutual coupling All power is radiated out Radiated wave is a plane wave Far-field antenna quantities Pattern Gain and directivity Polarization Radar cross section (RCS) R D Wave Propagation Direction Reactive Near-Field Region Radiating Near-Field (Fresnel) Region Far-Field (Fraunhofer) Region Wave Fronts Radar Antennas - 16

Antenna Input Impedance Antenna can be modeled as an impedance Ratio of voltage to current at feed port Design antenna to maximize power transfer from transmission line Reflection of incident power sets up standing wave Input impedance usually defines antenna bandwidth feed Γ Transmission Line Antenna Γ = 0 Incident Power is Delivered to Antenna Γ = 1 All Incident Power is Reflected Standing Wave Radar Antennas - 17

Outline Introduction Fundamental antenna concepts Reflector antennas Phased array antennas Summary Radar Antennas - 18

Parabolic Reflector Antenna Parabolic Surface Wavefront D F Feed Antenna at Focus Beam Axis Figure by MIT OCW. Design is a tradeoff between maximizing dish illumination and limiting spillover Feed antenna choice is critical Radar Antennas - 19

Cassegrain Reflector Antenna Figure by MIT OCW. Geometry of Cassegrain Antenna Ray Trace of Cassegrain Antenna Radar Antennas - 20

ALTAIR Dual frequency VHF Parabolic UHF Cassegrain FSS (Frequency Selective Surface) used for reflector Radar Antennas - 21

Outline Introduction Fundamental antenna concepts Reflector antennas Phased array antennas Summary Radar Antennas - 22

Arrays Multiple antennas combined to enhance radiation and shape pattern Isotropic Element Array Array Phased Array Combiner Σ Σ Phase Shifter Σ Response Response Response Response Direction Direction Direction Direction Radar Antennas - 23

Two Antennas Radiating 1 Dipole 1* Dipole 2* Vertical Distance (m) 0.5 0-0.5 *driven by oscillating sources (in phase) Radar Antennas - 24-1 0 0.5 1 1.5 2 Horizontal Distance (m)

Array Controls Geometrical configuration Linear, rectangular, triangular, circular grids Element separation Phase shifts Excitation amplitudes For sidelobe control Pattern of individual elements Isotropic, dipoles, etc. Radar Antennas - 25

Increasing Array Size by Adding Elements Linear Broadside Array Isotropic Elements λ/2 Separation No Phase Shifting Figure by MIT OCW. N = 10 Elements N = 20 Elements N = 40 Elements 20 10 dbi 13 dbi 16 dbi 10 Gain (dbi) 0-10 -20-30 0 30 60 90 120 150 180 Angle off Array (deg) 0 30 60 90 120 150 180 0 30 60 90 120 150 180 Angle off Array (deg) Angle off Array (deg) Radar Antennas - 26 Gain ~ 2N(d / λ) for long broadside array

Increasing Array Size by Separating Elements Linear Broadside Array N = 10 Isotropic Elements No Phase Shifting L = (N-1) d Figure by MIT OCW. 20 10 d = λ/4 separation d = λ/2 separation d = λ separation 7 dbi 10 dbi Grating Lobes 10 dbi Gain (dbi) 0-10 -20-30 0 30 60 90 120 150 180 0 30 60 90 120 150 180 0 30 60 90 120 150 180 Angle off Array (deg) Angle off Array (deg) Angle off Array (deg) Radar Antennas - 27 Limit element separation to d < λ to prevent grating lobes for broadside array

Increasing Array Size of Scanned Array by Separating Elements Linear Endfire Array N = 10 Isotropic Elements Phase Shifted to Point Up L = (N-1) d 20 10 10 dbi 10 dbi Grating 10 dbi Lobe Figure by MIT OCW. d = λ/4 separation d = λ/2 separation d = λ separation Grating Lobes Gain (dbi) 0-10 -20-30 0 30 60 90 120 150 180 0 30 60 90 120 150 180 0 30 60 90 120 150 180 Angle off Array (deg) Angle off Array (deg) Angle off Array (deg) Radar Antennas - 28 No grating lobes for element separation d < λ / 2 Gain ~ 4N(d / λ) ~ 4L / λfor long endfire array without grating lobes

Linear Phased Array Scanned every 30 deg, N = 15, d = λ/4 Figure by MIT OCW. Radar Antennas - 29 To scan over all space without grating lobes, keep element separation d < λ / 2

Planar Arrays Pattern No Scanning Figure by MIT OCW. As scan to θ o off broadside: Beamwidth broadens by 1/cosθ o Directivity decreases by cosθ o Figure by MIT OCW. Radar Antennas - 30 To scan over all space without grating lobes, keep element separation in both directions < λ / 2

Mutual Coupling Drive Both Antennas Effect of one element on another Near-field quantity Makes input impedance dependent on scan angle Z ~ Antenna m Z ~ Antenna n Can greatly complicate array design Hard to deliver power to antennas for all scan angles Can cause scan blindness where no power is radiated Can limit scan volume and array bandwidth Radar Antennas - 31 But... mutual coupling can sometimes be exploited to achieve certain performance requirements

Phased Arrays vs Reflectors Phased arrays provide beam agility and flexibility Effective radar resource management (multi-function capability) Near simultaneous tracks over wide field of view Phased arrays are significantly more expensive than reflectors for same power-aperture Need for 360 deg coverage may require 3 or 4 filled array faces Larger component costs Longer design time Radar Antennas - 32

Outline Introduction Fundamental antenna parameters Reflectors Phased arrays Summary Radar Antennas - 33

Summary Fundamental antenna parameters and array topics have been discussed Radiation Gain, pattern, sidelobes, beamwidth Polarization Far field Input impedance Array beamforming Array mutual coupling Reflector antennas offer a relatively inexpensive method of achieving high gain for a radar Parabolic reflectors Cassegrain feeds Phased array antennas offer beam agility and flexibility in use But much more expensive than reflector antennas Radar Antennas - 34

References Balanis, C. A., Antenna Theory: Analysis and design, 2 nd Edition, New York, Wiley, 1997 Skolnik, M., Introduction to Radar Systems, New York, McGraw-Hill, 3 rd Edition, 2001 Mailloux, R. J., Phased Array Antenna Handbook, Norwood, Mass., Artech House, 1994 Radar Antennas - 35

Increasing Array Size by Separating Elements Linear Broadside Array N = 10 Isotropic Elements No Phase Shifting L = (N-1) d 20 10 d = λ/4 separation d = λ/2 separation d = λ separation 7 dbi 10 dbi Grating Lobes 10 dbi Gain (dbi) 0-10 -20-30 0 30 60 90 120 150 180 0 30 60 90 120 150 180 0 30 60 90 120 150 180 Angle off Array (deg) Angle off Array (deg) Angle off Array (deg) Radar Antennas - 36 Limit element separation to d < λ to prevent grating lobes for broadside array

Linear Phased Array Scanned every 30 deg, N = 20, d = λ/4 Beam Pointing Direction 20 10 Broadside: No Scan Scan 30 deg Scan 60 deg Endfire: Scan 90 deg 10 dbi 10 dbi 10.3 dbi 13 dbi Gain (dbi) 0-10 -20-30 0 30 60 90 120 150 180 Angle off Array (deg) 10 deg beam 12 deg beam 22 deg beam 49 deg beam Radar Antennas - 37 To scan over all space without grating lobes, keep element separation d < λ / 2