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Reduction Methods for
Side Lobe Levels (SLL) in
Antenna
PREPARED BY – DARSHAN BHATT
(150320705001)M.E – E.C – SEM 2
Contents Introduction & Basic concept of SLL
Requirements of lower SLL
PART I – SLL reduction in antenna array using weighting
function
PART II – SLL reduction in Microstrip patch array
antenna
Conclusions
References
Antenna Enginnering Design (AED)
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Introduction Radiation pattern of an antenna having various parts
called “lobes” which are classified as main lobe, back lobe, minor lobe and side lobes. [3]
Here we discussed about the side lobes in antenna radiation pattern and its various reduction methods.
In the antenna, side lobe level is the main problem which causes the wastage of energy at transmitter side. [3]
So first we discussed about basics of SLL and than its reduction mechanism for antenna array and microstrip patch antenna array. [3]
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Basics of SLL A side lobe is “a radiation lobe in any direction
other than the intended lobe”. [3] Usually it is adjacent to the main lobe. [3] The ratio of power density in the lobe to the main
lobe is called “side lobe ratio” or “side lobe level (SLL)”. [3]
Higher SLL is the serious problem at transmitter side because it is totally a wastage of power in other directions or undesirable direction. [3]
We discussed various methods of SLL reduction in later part of this presention.
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(cont)
Fig 1 : Polar pattern of antenna radiation lobes [3]Fig 1 : Polar pattern of antenna radiation lobes [3]Antenna Enginnering Design (AED)
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(cont)
Fig 2 : Linear plot of Power pattern [3]Fig 2 : Linear plot of Power pattern [3]
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Requirements of low SLL It is obvious that desirable SLL value is as small as possible
that means minimum power is radiated in undesirable
direction and maximum power radiated in desired direction.
[3]
Requirement of lower Side lobe level ratio is in the field of
radar engineering. [3]
In most RADAR systems, low side lobe ratios are very
important to minimise false target indication through the side
lobes. [3]
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Major Aspects The major aspects of this presentation is the
reduction phenomena of SLL particularly for the
two cases of antenna –
1. Side Lobe Level (SLL) reduction in antenna array
using weighting function [1]
2. Side Lobe Level (SLL) reduction in Microstrip
patch antenna array [2]
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PART - I Side Lobe Level Reduction in Antenna Array using
Weighting Function
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SLL in Antenna Arrays Array antennas are generally used for the applications
which require high gain and higher directivity. [3] Array antenns are nothing but array (group) of
antenna elements. [3] The most useful application is specialized multi
functional RADAR system. [1] SLL is the major problem in arrays of antenna
radiation pattern. [1][3] Here, to reduce SLL different windowing techniques
are used for linear, planner or circular arrays of antenna. [1]
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(cont.) Most of the applications recommend to attain high
main lobe to side lobe ratio.[1] SLL in array antenna can be reduced by varying
these parameters –
1. No of antenna elements
2. Element spacing
3. Window co-efficients [1] Result of antenna gain pattern is simulated by
applying different windows like Kaiser window, Hamming window, Hann and Blackman window.[1]
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Linear Arrays of Antenna A linear array is one consisting of a group of identical
elements placed in one dimension along a given direction.
[1]
It may have equidistance or non-equidistance.
Fig-3 shows linear array antenna consisting of N identical
elements.
Element spacing : ‘d’
Phase difference : kd sin(β)
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Linear Arrays of Antenna
Fig 3 : N element linear array antennas [1]Fig 3 : N element linear array antennas [1]
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Planner Arrays of Antenna A planner array has all its elements located in a
single plane occupying a definite area. [1] Below Fig-4 shows N×N planner configuration
made from rectangular grid.
Fig 4 : N element Fig 4 : N element planar array planar array antennas [1]antennas [1]
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Circular Arrays of Antenna A circular arrays provide 2D angular scan. It is nothing but 1D linear arrays but in circular
manner.
Fig 5 : N element Fig 5 : N element Circular array Circular array antennas [1]antennas [1]
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Simulation Results using MATLAB
To observe the results of different windows on linear,
planner and circular arrays MATLAB tool is used.
For linear array MATLAB program is used and for
rectangular and circular array MATLAB GUI is used.
First we will represent the radiation pattern of all
three cases of antenna using MATLAB.
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Fig:6 - Simulation Result for Linear array
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Fig:7 - Simulation Result for Rectangular array
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Fig:8 - Simulation Result for Circular array
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Discussion on simulation results
There exist side lobe levels in all three types of
array antenna cases.
Now we will discuss about reduction of side lobe
levels of different antenna arrays using Kaiser,
hamming, Hann and Blackman window.
In that first we will discuss about radiation pattern
of linear array antenna by applying different
windows.Antenna Enginnering Design (AED)
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Fig:9 - Simulation Result for Linear array using Kaiser
Window
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Fig:10 - Simulation Result for Linear array using Hamming
window
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Fig:11 - Simulation Result for Linear array using Hann
Window
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Fig:12 - Simulation Result for Linear array using Blackman
Window
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Table : Peak SLL Comparison for Linear Array case
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Simulation Result for Rectangular array antenna
Fig 13 : Simulation with Kaiser window
Fig 14 : Simulation with Blackman window
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Simulation Result for Circular array antenna
Fig 15 : Simulation with Kaiser window
Fig 16 : Simulation with Blackman window
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Conclusion from simulation results From the above table and figures for the case of
linear, rectangular and circular antenna array, it is clear that the reduction of side lobe can be possible by using any type of window.
In the case of linear antenna array the peak side lobe level in Kaiser window is higher than Hamming, Hann and Blackman window.
The peak side lobe level of Blackman window is -80 dB indicating maximum side lobe reduction for the case of linear arrays of antenna.
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PART - II Side Lobe Level Reduction in Microstrip Patch Antenna
Array
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Reduction method of SLL Microstrip antennas, due to features of light weight,
small size and planar structure are very attractive in RADAR applications. [2]
Important parameter in RADAR is SLL which should be lower than -25 dB for RADAR applications. [2]
We can reduce SLL for microstrip patch array using a special technique and make possible it for a use in RADAR and navigation fields.[2]
SLL Level can be reduced by placing air core below a single circular patch antenna and narrow strip fence in between the elements. [2]
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Structure
Fig 17 : Circular Patch antenna Fig 17 : Circular Patch antenna with air core fed through with air core fed through
coaxial probe [2]coaxial probe [2]
Fig 18 : Circular arrays with air core and strip fences fed by Fig 18 : Circular arrays with air core and strip fences fed by coaxial probe [2]coaxial probe [2]
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Fig:19 - Resultant Graph using HFSS & CST
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Fig 20: SLL reduction Fig 20: SLL reduction using air core below the using air core below the patch [2]patch [2]
Fig 21: SLL reduction Fig 21: SLL reduction using air core and strip using air core and strip fences [2]fences [2]
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Conclusion From the first part, we can conclude that from
different window techniques, by using Blackman windowing SLL can be maximally reduced at negligible level for linear and circular array antenna. [1]
From Part 2, we can conclude that to reduce SLL for microstrip patch array antenna, air core and narrow strip fences are used in between two elements. [2]
We can reduce SLL for microstrip patch arrays up to -45 db level which is a very good achievement in reduction of SLL for better use in RADAR engineering. [2]
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References [1]. R Sarker, M Islam, T Alam, Dr. M Haider, “Side
Lobe Level Reduction In Antenna Array Using Weighting Function”, IEEE conference on Electrical Engineering & Information & communication tech. (ICEEICT) 2014.
[2]. N Bayat, H.R.Hassani, S.M.Nezhad, “Side Lobe Level Reduction In Microstrip Patch Antenna
Array”, IEEE conference on Antennas & Propagation, Loughborough, UK, Nov 2011
[3]. “Antenna Theory – Analysis & Design” by C.A.Balanis
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Antenna Enginnering Design (AED)