Goals
The
main purpose of this experiment is to design a Yagi-Uda antenna using CST
studio. To do this, how components of antenna are structured and how varying
the lengths and positions of these components changes the characteristics of
the antenna should be properly researched and understood. In addition,
determining the antenna’s radiation pattern, gain and directivity are also
aimed.
Introduction
Antennas
are electric wave transmitting and receiving instruments. When an antenna
receives a signal, it transforms the incident electromagnetic waves into
electrical currents; when it transmits, it converts the incident
electromagnetic waves into electrical currents. Antennas are made to radiate
(or receive) electromagnetic energy with various radiation and polarization
properties that are tailored to the device [3]. Shintaro Uda of Tohoku Imperial
University in Japan invented it in 1926, with support from his colleague
Hidetsugu Yagi [4]. They discovered the Yagi - Uda antenna, which was
originally known as the Yagi antenna [1]. Yagi antennas were first extensively
used in radar systems by the Japanese, Germans, British, and Americans during
World War II. They saw a lot of growth after the war as home television
antennas [4].
It's
a strongly directional antenna made up of an array of dipoles (Driven Element)
and a group of parasitic elements (more than one director and a reflector)
behind the driven element that increases the antenna's radiation properties
when correctly positioned. It's a strongly directional antenna so it radiates more
power in one direction, eliminating interference from all other sources. The
Yagi - Uda antenna is commonly used for a variety of reasons, including low
cost, high gain, and ease of construction. The antenna was first used in
televisions, but later saw use in other areas such as radars, RFID, satellites,
and so on. The Yagi - Uda antenna may also be used for radio frequency
detection, which involves identifying a tag connected to an item using radio
frequencies. Microwave or ultra - high frequency waves may be emitted by such
tags, which may provide a wealth of valuable knowledge [1].
Figure 1. A modern high-gain UHF Yagi [4]
The
point where the feeding is delivered is called a driven part or a dipole. The
feeding is normally directed towards the dipole's core, allowing for optimum
power transmission from transmitters to antennas. When the length of a dipole
is half the wavelength of activity, it is assumed to be resonant. The
arrangement of the dipoles does not have to be linear; it can also be folded.
The gain of the antenna in both forward and backward directions is heavily
influenced by the dipole's geometry. Any of these dipole elements is supported
by a boom structure.
By
reciprocal coupling, the powered element's field causes currents in the
parasitic elements of the array, determining the majority of the antenna's
parameters. A director is the smallest parasitic element. It's a resonant
structure that runs at a lower frequency than the driven part. The arrangement
is given a directional role by the directors, who have a high gain. A
director's length is less than that of a guided element, and it varies
depending on the spacing between the directors, which ranges from 0.1 to 0.5 λ.
The number of directors used can be determined by the antenna's physical size,
and increasing the number of directors can improve the antenna's directivity (gain).
The length and spacing of a director have a major impact on forward and
backward gain, as well as providing a directional radiation pattern to the
antenna. The array's directors are the most critical elements [1].
At
the ends of the powered part, a reflector is normally used. A reflector has a
longer range than a driven element, but it operates at a lower frequency than
the driven element. The length of a reflector is determined by the dimensions
of each array unit, while the distance between reflectors would be on the order
of 0.1-0.25 λ. The gain and input impedance of an antenna are both affected by
the length and spacing of a reflector [1].
Since
no feeding is given to these components, the reflector and director are
engineered to be parasitic. These elements will change the powered element's
radiation properties. The radiation pattern in the array is inverted as the
duration between the guided and parasitic elements is changed [1].
1.1.Antenna
Arrays
Parasitic components are antenna elements that are not electrically attached to the rest of the antenna. Consider the half-wave dipole below, which has only one half-wave parasitic portion. The radiation pattern with and without the reflector is seen.
Figure 2. Parasitic Element and Radiation
Pattern with and without the reflector
1.1.1.
Parasitic
Elements
The parasitic elements are excited by the radiation from the powered element. There are two types which are reflectors and directors.
1.1.1.1. Reflectors
The
reflector element is approximately 5% longer than the powered element. In most
cases, the Yagi antenna would only have one reflector. This is the side
opposite the direction of highest sensitivity, and it is behind the key powered
feature.
Additional
reflectors behind the first have no discernible effect on the antenna's output.
Many prototypes, however, employ reflectors made up of a reflecting plate or a
sequence of parallel rods that simulate a reflecting plate. This improves
results somewhat by lowering the amount of radiation or pick-up from behind the
antenna, i.e. in the backwards direction. This will assist in lowering the rate
of received intervention. In the forward direction, a reflector usually adds 4
to 5 dB of lift [5].
1.1.1.2.Directors
Directors
are electrically shortened by 5% compared to the powered part. Their energy
from the front of the antenna is reinforced and focused.
More
parasitic elements equal more cost. Adding more directors is more efficient
than adding more reflectors. The larger the number of directors, the higher the
gain and the narrower the beam angle [2].
Figure 3. Dipole without reflector and
Dipole with reflector [2]
As compared to a halfwave dipole antenna, Figure 3
represents doubling results in a 3 dB gain. The guided element radiates
normally, allowing voltages and currents to be induced in the parasitic
element, causing it to also radiate. Reflection causes a 180° phase transition,
since the radiation that returns to the dipole is in phase.
1.2.Antenna
Design
A
proper understanding of how the components are structured and how changing the
lengths and positions of these components affects the antenna's characteristics
is needed for the design of a Yagi (Yagi - Uda) antenna. A driver,
reflector(s), and a number of directors are among the components. The driver is
the single active entity that is excited by a signal, while the reflectors and
directors re-radiate by reflecting and directing the signal, respectively. As a
result, both the reflector(s) and the directors are regarded as parasitic
components. The length of the director should be marginally less than one-half
of the expected operational wavelength, which is a standard starting point for
a design [3]. Figure 1 depicts the proposed antenna's geometry. It is claimed
to be horizontally polarized and consists of a dipole, reflector, and three
directors configured to run at a resonant frequency of 400 MHz. A voltage
source feeds a port connected to the center of the dipole element [1].
The following are the general
specification principles for a 400 MHz Yagi - Uda antenna.
Reflector length is
LR
= 0.477*λ
Active element length is
Li
= 0.451*λ
Director length is
LD
= 0.422*λ
Spacing between elements is
d
= 0.25* λ
where
Where “w” is the wavelength in meters, “c” is the speed of light in free space (3*108 meters per second), and “f” is the operating frequency in megahertz.
Figure 5. The Final Example Design of
Yagi Antenna [3]
Aluminum
sheet was used to build the Yagi antenna for this example. Using pliers, the
aluminum sheet was cut out and filed down to the necessary dimensions. A thin
plastic sheet was used to form the driving part, which was then wrapped in
copper tape. The Yagi antenna was constructed in this manner for two reasons:
aluminum sheet and copper tape were both inexpensive and simple to deal with.
The disadvantage of removing the Yagi antenna from an aluminum sheet was that
the pattern was finalized at the time of cutting, and no further modifications
could be made.
Figure 6. Construction Principles of
Example Design [3]
A
general schematic of the Yagi antenna that was installed is seen in Figure 6.
The six lengths described in the schematic correspond to the previously
explained individual lengths. These lengths are summarized in the table below.
In
our design, frequency will be between 500 - 800 MHz band.
Parameters |
LR |
LA |
S1 |
S2 |
Value(mm) |
250 |
225 |
160 |
70 |
Table 1.Our Example Design of Yagi
Antenna
The length of the director should increase as it gets closer to the guided aspect, but it should not decrease as it gets farther away. The length of the sequence is regarded as more significant than the amount of elements included within it. The Yagi's matching is determined by the position of the first director element and the spacing of the reflectors. The number of array components determines the antenna gain. The advantage increases as the number of elements increases, as long as the elements are not too far apart and are of equal length [1].
1.3.Yagi
Antenna Advantages
In
certain applications, the Yagi antenna has many benefits over other types of
antennas, but all advantages and drawbacks must be considered to ensure that
the right antenna is selected.
·
Directivity:
Since the Yagi antenna is directional, interference levels for receiving and
transmitting are kept to a minimum.
·
Gain:
The Yagi antenna has gain, which allows it to absorb weaker signals.
·
Straightforward
construction: When opposed to other antenna
architectures, the Yagi antenna has a comparatively simple mechanical
architecture. Straight rods, which are easy to use and durable in most cases,
may be used to build it.
·
Polarisation:
The antenna's design allows it to be conveniently fixed on vertical and other
poles using regular mechanical fasteners.
1.4.Yagi
Antenna Disadvantages
The
Yagi antenna has a host of drawbacks that must be considered as well.
·
Max
gain ~20 dB: For a single antenna, gain is limited to
about 20dB or so, otherwise the antenna becomes too wide and the beamwidth
narrows. The physical size of low frequency antennas means that the overall
number of components, and hence the gain, is much smaller than 20 dB.
·
Long
for high gain:
The antenna becomes very long at high gain speeds.
To
conclude this part, the Yagi antenna is a very practical RF antenna
architecture that is well-suited to applications requiring gain and
directivity. The Yagi is also the most cost-effective solution for gain and
directivity, despite its higher cost than more basic antennas [5].
1.5.Yagi
Gain / Beamwidth Factor
The
average Yagi antenna gain is influenced by a number of factors. There is a
relationship between gain and beamwidth. The beamwidth reduces as the Yagi gain
increases. This can be explained by considering the transmit power available.
Since there is a finite amount of power available, in order to generate gain,
power must be taken from one direction and directed into the main beam.
Very
high gain antennas are also very directive. As a result, high gain and narrow
beamwidth must often be matched to achieve optimal efficiency [6].
Figure 7. Yagi Antenna Gain and Beamwidth
Options [6]
1.6.Yagi
- Uda Antenna Gain Considerations
A Yagi antenna's gain is influenced by a number of factors, including:
1.6.1.
Number
of elements in the Yagi
The number of elements in the antenna is the most
apparent aspect that affects the Yagi antenna gain. A reflector is usually the
first component applied to any Yagi design because it provides the most additional
gain, usually about 4 to 5 dB. Following that, directors are added. Each
director offers approximately 1 dB of gain for mid-ranges of the number of
directors.
1.6.2.
Element
spacing
But
not as much as the number of components, the spacing will affect the Yagi
benefit. A wide-spaced beam, or one with a large spacing between the
components, usually has more benefit than a compact beam. The reflector and
first director are the most important element positions because their spacing
determines the spacing of all other elements that might be inserted.
1.6.3.
Antenna
length
In a multi-element Yagi array, the advantage is usually proportional to the length of the array when calculating the optimum positions for the different elements. The element places have a certain amount of leeway.
Therefore,
the number of elements in the Yagi antenna configuration is one of the most
important factors influencing the antenna gain. The spacing between the items,
on the other hand, has an effect. The overall efficiency of an RF antenna is
influenced by a number of interconnected factors, and as a result, many early
designs failed to achieve their maximum potential [6]. Today, computer programs
are used to optimize prototypes before they are manufactured, resulting in
improved performance over earlier designs.
Method
Table 2. Yagi Antennas of Six Different
Lengths with Optimized Parasitic Element Lengths [7]
The antenna's basic configuration is
modeled using the construction parameters seen in Table 1 from Peter P. Viez
Bicke of the National Bureau of Standards' "Yagi Antenna Design."
standards were established in 1968. The "boom," which is the long
feature to which the directors, reflectors, and feed components are physically
connected, determines the antenna's length. Boom is not used in this style
because it is unnecessary. It's believed that the developers of the
aforementioned paper experimented with spacing before they reached an optimal
range and released it. The spacing between the directors is consistent and is
mentioned in the table's second-to-last row. d = 0.0085*λ
gives the diameter of the elements. The table above provides a good starting
point for estimating the antenna's necessary length (the boom length), as well
as a range of lengths and spacing that achieve the desired gain. All spacing,
distances, and diameters, in general, are design variables that can be
constantly optimized to change efficiency.
Figure 8 shows Yagi - Uda antenna designed
in CST program. The antenna consists of 6 parts in total. There are 1
reflector, 1 driven and 4 directors. λ is accepted 500 mm. Driven has a length
of 0.45 * λ and is accepted as the origin in driven positioning. A 6 mm gap was
created at the center of the driven, and this gap and a discrete port were
defined. The reflector is positioned 0.32 * λ (to the left) from the driven and
its size is 0.5 * λ. The defined directors were placed at 0.14 * λ distances
both among themselves and with driven, and length of directors were 0.2 * λ,
0.17 * λ, 0.14 * λ and 0.11 * λ, respectively.
Figure 8.Designed Yagi - Uda antenna in
CST program
Results
The S-parameter graph of the designed Yagi-Uda antenna
between 0 - 2 GHz is shown in Figure 9. In Figure 10, it is seen that the
Yagi-Uda antenna is between 500 - 800 MHz at -3 dB.
Figure 10. Detailed S-parameter of
designed Yagi-Uda antenna at -3 dB
Resonance Frequency is 0.564 GHz and resonance value of it is -13.46 dB, according to Figure 11.
Figure 11. Resonance frequency and value Yagi-Uda
antenna
Figure12 shows the efficiency graph of the Yagi - Uda
antenna. According to the graph, the antenna works with 95% efficiency about at
570 MHz.

Figure 12. Efficiency of Yagi - Uda
Antenna
Figure 13, Figure 14, Figure 15 show the farfield
results of the Yagi - Uda antenna at 0.56 GHz, 0.65 GHz, 0.7 GHz, respectively.
It is understood from the graph that the violence towards the right of driven
is more. The reason for this is that the height of the directors is shorter
than the reflector.
Figure 13. Farfield results of the Yagi - Uda antenna at 0.56 GHz
Figure 14.Farfield results of the Yagi - Uda antenna at 0.65 GHz
Figure 15.Farfield results of the Yagi - Uda antenna at 0.7 GHz
It
can be understood from the graphs above that as the frequency increases, the
directivity of the antenna decreases after 0.56 GHz.
In Figure 16, the
radiation pattern outputs of the Yagi - Uda antenna at 0.56 GHz was seen.
Figure 16. Radiation pattern outputs of the Yagi - Uda antenna at 0.56 GHz
In Figures 17 and 18, the effect of the
length of the driven on the s-parameter is observed.
Figure 17. S - Parameters of Yagi - Uda antenna with changing length of driven
Figure 18.S - Parameters of Yagi - Uda antenna with changing length of driven
There is an inverse relationship between the driven
length and the resonance frequency. When the length of the driven decreases,
the resonance frequency of the S parameter increases.
As can be seen from the Figure 19, as the length of
driven increases, the gain frequency shifts to the left. So as the length
increases, the center frequency decreases for gain. In addition, the amount of
gain changes differently for each length. This reason that general comments
cannot be made.
Figure 19. Efficiency of S - Parameters of Yagi - Uda antenna with changing length of driven
In Figure 20, the effect of changing length of the reflector on the s-parameter can be seen. Orange, green, blue and red in Figure 20 represent 0.2 * λ, 0.3 * λ, 0.4 * λ and 0.5 * λ, respectively. 0.35 * λ is a critical value for this s-parameter. This is because that the gain of the antenna increases up to 0.35 * λ. However, if this value is exceeded, the capacity of the antenna suddenly decreases.
Figure 20.S - Parameters of Yagi - Uda antenna with changing length of reflector
In Figure 21, to interpret the change in gain with the
change in the length of the reflector, radiation efficiency is constantly
moving in a more way if the length of the reflector decreases. This is evidence
of the change in total efficiency.
Figure 21. Efficiency of S - Parameters of
Yagi - Uda antenna with changing length of reflector
Figure 22 shows the effect of the changing in distance between reflector and driven on the s-parameter. This graph shows the s-parameters of the 0.2 * λ, 0.35 * λ and 0.5 * λ distances, respectively. The variation of distance clearly affects the gain of the antenna.
Figure 22. S - Parameters of Yagi - Uda
antenna with changing distance of reflector and driven
To interpret the Figure 23, a general inference cannot be made from these graphs, but the gain is affected by each length of the reflector. Graphical results were obtained with a continuous change around a point.
Figure 23.Efficiency of S - Parameters of
Yagi - Uda antenna with changing distance of reflector and driven
Figure 24 shows the effect of changing length of director 1 (leftmost) on the s-parameter. This graph shows the s-parameters of the 0.1 * λ, 0.175 * λ and 0.25 * λ lengths, respectively. As the length of director 1 increases, the resonance frequency and gain of the antenna increase.
Figure 24. S - Parameters of Yagi - Uda antenna with changing length of director 1 (leftmost)
Figure 25.Efficiency of S - Parameters of Yagi - Uda antenna with changing length of director 1
Figure 26 shows the effect of changing the distance of director 1 (leftmost) as regard driven on the s-parameter. As the distance of director 1 increases according to driven, the antenna's bandwidth increases.
Figure 26. S - Parameters of Yagi - Uda
antenna with changing distance between Director 1 (leftmost) and Driven
In Figure 27, to interpret the change in gain with the change in the distance between director 1 and driven, radiation efficiency is constantly moving in a more way if the distance of the director 1 decreases.
Figure 27. Efficiency of S - Parameters of Yagi - Uda antenna with changing distance between Director 1 (leftmost) and Driven
Figure 28 shows the effect of changing the length of director 2 as regard driven on the s-parameter. This graph shows the s-parameters of the 0.1 * λ, 0.175 * λ and 0.25 * λ lengths, respectively. As the length of director 2 increases according to driven, the antenna's gain increases.
Figure 28.S - Parameters of Yagi - Uda antenna with changing length of director 2
Looking at Figure 29, it is hard to decide a general statement, but as the length of director 2 increased, the efficiency of the antenna increased.
Figure 29. Efficiency of S - Parameters of Yagi - Uda antenna with changing length of director 2
Figure 30 shows the effect of changing the distance of director 2 as regard driven on the s-parameter. This graph shows the s-parameters of the 0.2 * λ, 0.275 * λ and 0.35 * λ distances, respectively. As the distance of Director 2 increases according to driven, the antenna's gain decreases.
Figure 30. S - Parameters of Yagi - Uda
antenna with changing distance between Director 2 and Driven
In Figure 31, to interpret the change in gain with the change in the distance between director 2 and driven, radiation efficiency is constantly moving in a more way if the distance of the director 2 decreases.
Figure 31.Efficiency of S - Parameters of Yagi - Uda antenna with changing distance between Director 2 and Driven
Figure 32 shows the effect of changing the length of director 3 as regard driven on the s-parameter. This graph shows the s-parameters of the 0.1 * λ, 0.175 * λ and 0.25 * λ lengths, respectively. As the length of director 3 increases according to driven, the antenna's gain decreases.
Figure 32. S - Parameters of Yagi - Uda antenna with changing length of director 3
Looking at Figure 33, it is difficult to decide on a general statement, but as the length of the director 3 increased, the efficiency of the antenna increased.
Figure 33. Efficiency of S - Parameters of Yagi - Uda antenna with changing length of director 3
Figure 34 shows the effect of changing the distance of director 3 as regard driven on the s-parameter. This graph shows the s-parameters of the 0.3 * λ, 0.375 * λ and 0.45 * λ distances, respectively. As the distance of director 3 increases according to driven, the antenna's gain decreases insignificantly.
Figure 34. S - Parameters of Yagi - Uda antenna with changing distance between director 3 and Driven
Looking at Figure 35, it is hard to decide on a general statement, but as the length of the director 3 increased, the efficiency of the antenna increased insignificantly.
Figure 35. Efficiency of S - Parameters of Yagi - Uda antenna with changing distance between Director 3 and Driven
Figure 36 shows the effect of changing the length of director 4 as regard driven on the s-parameter. This graph shows the s-parameters of the 0.1 * λ, 0.175 * λ and 0.25 * λ lengths, respectively. As the length of director 4 increases according to driven, the antenna's gain increases.
Figure 36. S - Parameters of Yagi - Uda antenna with changing length of director 4 (rightmost)
Looking at Figure 37, it is hard to decide on a
general expression, but as the length of the director 4 increased, the
efficiency of the antenna increased insignificantly.
Figure 37. Efficiency of S - Parameters of Yagi - Uda antenna with changing length of director 4 (rightmost)
Figure 38 shows the effect of changing the distance of director 4 as regard driven on the s-parameter. This graph shows the s-parameters of the 0.5 * λ, 0.575 * λ and 0.65 * λ distances, respectively. As the distance of Director 4 increases according to driven, the antenna's gain increases insignificantly.
Figure 38. S - Parameters of Yagi - Uda antenna with changing distance between Director 4 and Driven
In
Figure 39, to interpret the change in gain with the change in the distance
between director1 and driven, radiation efficiency is constantly moving in a
more way if the distance of the director 4 decreases.
Figure 39.Efficiency of S - Parameters of
Yagi - Uda antenna with changing distance between Director 4 and Driven
Conclusion
Yagi
- Uda antenna was investigated, its characteristics and importance in daily
life usage were learned. In order to realize the desired design, the
mathematical calculations of this antenna were examined and our own design was
made according to these calculations. Although mathematical operations were
performed, the desired design was carried out by trial and error method in
order to obtain the desired results. The effect of each parameter on the
s-parameter and how it affects the efficiency of the antenna were examined. The
results obtained were evaluated according to the specified parameter and
discussed.
References
[1] MATHEW, Pristin K. A three element Yagi Uda
antenna for RFID systems. Director, 2014, 50: 2.
[2] USNA, EE302 Lesson 14: Antennas Fundamentals,
2014, PowerPointSlide
[3] DELGADILLO, Mario; PANGGABEAN, Maringan Pardamean.
2.4 GHz Yagi-Uda Antenna.
[4] Wikipedia, Yagi–Uda antenna, 2021, the site is https://en.wikipedia.org/wiki/Yagi%E2%80%93Uda_antenna
[5] Electronicsnotes, Yagi Antenna / Yagi-Uda Aerial,
2021, with site of https://www.electronics-notes.com/articles/antennas-propagation/yagi-uda-antenna-aerial/basics-overview.php
[6] Electronicsnotes, Yagi Antenna Gain, Directivity
& Front to Back Ratio, 2021, with the site of .
[7] VIEZBICKE, Peter P. Yagi antenna design. US
Government Printing Office, 1976.