UNIT III
APERTURE ANTENNAS
Dr.T.V.Padmavathy Professor/ECE
RMKCET
Presentation Outline
Introduction
Field Equivalence Principle Horn Antennas
E-plane Sectoral Horn
E- and H-Plane Patterns of the E-Plane Sectoral Horn E- and H-Plane Patterns of the H-Plane Sectoral Horn E and H-Plane Patterns
E- and H-Plane Patterns of The Conical Horn Antenna Pyramidal Horn
Reflector Antennas
Introduction
Aperture antennas emit electromagnetic waves through an opening
(or aperture).
Aperture antennas can be used directly as a
source antenna for radiation pattern measurements
point-to-point radio communication links
feeds in reflector antenna
aircraft and spacecraft application
Aperture antenna to be efficient and have high directivity
Field Equivalence Principle
Statement
Horn Antennas
Flared waveguides that produce a nearly uniform phase front larger
than the waveguide itself
Constructed in a variety of shapes such as sectoral E-plane, sectoral
H-plane, pyramidal, conical, etc
Applications
Used as a feed element for large radio astronomy, satellite
tracking and communication dishes
A common element of phased arrays
Used in the calibration, other high-gain antennas
E-plane Sectoral Horn
Fields expressions over the horn are similar to the fields of a TE10 mode for a rectangular waveguide with the aperture dimensions of
a and b1.
difference is in the complex exponential term, parabolic phase error,.
/(2 )
1 1 2
cos
)
,
(
j ky y
x
e
a
E
y
x
E
/(2 )
1 1 2 cos ) , ( y k j
x x e
a E
y x
H
/(2 )
1 1 2 sin ) , (
j ky
z x e
a ka
jE y
x
H
Pyramidal Horn
Other Horn Antenna Types
Multimode Horns
Corrugated Horns
Hog Horns
Biconical Horns
Reflector Antennas
Reflectors are used to concentrate flux of EM energy radiated/
received, or to change its direction
Usually, they are parabolic (paraboloidal).
The
first parabolic
(cylinder) reflector antenna was used byHeinrich Hertz in 1888.
Large reflectors have high gain and directivity
Are not easy to fabricate
Are not mechanically robust
Typical reflectors are:
Plane and corner Reflectors
Principles of Parabolic Reflectors
Simplest reflector antenna
consists of two components
• Reflecting surface
• Smaller feed
A paraboloidal surface is described
by the equation
a
z
F
F
f
''
)
(
4
is the distance from a point A to the focal point O
'
The axisymmetric paraboloidal reflector
is entirely defined by the respective
parabolic line – the diameter D and the
focal length F.
When F/D approaches infinity, the
reflector becomes flat
When F / D = 0.25, the focal point lies
in the plane passing through the reflector’s rim.
Unit -III Aperture Antennas
Calculating the Focal Point
The optimal location for the antenna feed, or receiver is mainly depends on the focal point.
The focal point of the parabolic reflector can be calculated :
F= D2 / 16d
Where
F = focal point
D = Diameter of the dish d = depth of dish
Parabolic Antenna Types
Standard Parabolic Antenna
Shielded
Antenna Focal Plane
Antenna
Features of Parabolic Antenna Types
Standard Parabolic Antenna
Basic Antenna
Comprised of
Reflector
Feed Assembly
Mount
Shielded Antenna
Absorber-Lined Shield
Improved Feed System
Protection Against Ice, Snow
and Dirt
Focal Plane Antenna
Deeper Reflector
Edge Geometry
Slightly Lower Gain
GRIDPAK Antenna
Grid Reflector
Low Wind load
Below 2.7GHz