MILLIMETER WAVE CHARACTERISTICS OF GLASS PLASTICS FOR
ANTENNA COVERS
Vvedensky
sq. 1, Fryazino, Moscow Reg. 141190, Russia
E-mail:
meriakri@ms.ire.rssi.ru
Our
task was permittiyity e = e
+ie
and loss tangent tand = e
/e![]()
of low-loss glass plastics
and their components used for antenna covers measurements at the frequencies f = 30-350 GHz.
The
most interesting frequency interval in these measurements is so named near
millimeter band (wavelengths l =
3- 0.8 mm).
For
wavelengths l
longer than approximately 4¸5 mm standard waveguide and resonator technique of low-loss materials
properties measurement can be used. Therefore for glass plastics and their
components testing in the frequency range 10-75 GHz we have used standard
panoramic network analyzers R-2-61, R-2-65, R-2-68, and R-2-69 with special
metal rectangular horns.
On
the other hand for wavelengths shorter than approximately 0.6 mm very good
Fourier transform and laser spectroscopy methods are available.
However,
there are some difficulties in carrying out material investigation in the
wavelength interval from 5¸4 mm
to 0.6¸0.5 mm (frequencies from 60- 75 to 500- 600 GHz). The reason is that the
waveguide technique is ineffective due to a decrease of the waveguide
dimensions, gaps between waveguide and sample walls. On the other hand the
optical technique is ineffective due to diffraction effect affecting the field
structure and not allowing the use of geometrical laws of optics.
The
best way for the measurement of material properties is to use quasi-optical
lens beam waveguide transmits only the fundamental low-loss mode with enough
small cross-sectional dimensions of a wave beam and large losses for higher
order modes [1].
In
this case the incident on the plane-parallel specimen wave and the wave on the
receiving aperture are the same (Gaussian type) and it is possible to estimate
the measurement errors due to a thickness l
of a plane-parallel specimen, inclination of its boundaries to the beam
waveguide axis Y, and cross-sectional dimensions of the specimen a and receiving aperture b.
So for beam waveguide consisting of non-reflecting lenses [1] with a » b > 10l, l £ 1 cm, y £ 0.2, n < 5 the magnitude of errors in transmission |t|2 and reflection |r|2 coefficients are less than 5×10-3, whereas in conventional free space measurements these
values may be in this case more than 10-1.
Therefore
the measurements in the frequency range 75- 350 GHz we carried out with help
quasi-optical lens beam wavequide spectrometers, interferometers, and open
resonators described in [1]..
The methods of determination complex
permittivity e
are based mainly on
measuring the dependencies of the transmission t=½t½eijt and reflection r=½r½eijr coefficients modules and phases on frequency, specimen thickness l, polarization of the wave.
In Fig.1 set- up for dielectric properties of
antenna covers at frequencies 30- 75 GHz with help waveguide panoramic network
analyzers is shown. Here 1- rectangular waveguide, 2- bend, 3- horn, 4- support
for sample under test, 5- sample, reflecting mirror, 7- directional coupler for
reflection coefficient ½t½
measurement.

Fig.1
The
typical block diagram of a quasi-optical measuring set- up for wavelengths l=4¸0.6 mm is shown in fig 2 [1].
Here
I - resonator for low loss material properties measurement, II -transmission
measuring circuit, III - Michelson or Max- Zender interferometer, IV -
reflectometer . 1 – backward wave ossilator, 2 -magnet, 3 - horn, 4 -modulator,
5 -lens, 6 - polarizer, 7 - attenuator, 8 - iris, 9 - receiver, 10 - absorber,
11 - mirror, 12 - beam splitter, 13 - amplifier, 14 - synchronous detector, 15
- digital voltmeter, 16 - storage unit, 17 - voltmeter, 18 - light source, 19 -
LED, 20 - power supply.![]()
For
dielectric characteristics of glass plastics for antenna covers we used only
parts II and III of the set up Fig.2. Part II allows us to measure transmission coefficient t. In interferometer (part III)
and
are measured using
primarily the frequency sweeping technique which eliminates spurious
interference effects in the sample and beam path and provides unambiguous
determination of the interference order.
Equipment
Fig.1 and 2 allows to measure complex permittivity e =e1 + ie2, t, r in very wide intervals e
from 1.05 to 500,
from approximately 1 to 10-6, tand - from 10-5 to 1,
and
-from »1 to 10-4.

Fig.2
Errors
in determination l, modules t and r, argt, arg r, Q,
and f
were :
l = 0,01 mm, t and r modules 5%, argt and
argr 5-10 degrees, Q -5%, and
f =0.2 GHz.
The resulting accuracy of determination of permittivity e and
tand was (1- 2)% for e
and (20- 30)% for tand.
RESULTS OF MEASUREMENTS
We
have investigated many types of glass cloths and resins used for preparing
glass plastics [2]. These materials and glass plastics were let us by
I.G.Gurtovnik and V.N.Sportsmen.
Cloths
based on nonalkaline and quartz glass fibers have e
=3.6 - 6.3 and tand from (0.2 –2) 10
at frequencies 30 - 35 GHZ to (0.3 – 4) 10
at frequencies 300 - 350 GHz.
Resins
used for glass plastics (epoxy and silicon-bonded types) have e
from 2.8 to 3.1 and tand from (1.2 -2.5) 10
at frequencies 30 -35 GHz to (2.5 - 3.5) 10
at frequencies 300 -350 GHz.
Table
1 presents characteristics of the best glass plastics, glass cloths and resins.
Our
investigations of more than 50 version of materials testified that e
for each sample practically
invariable at frequencies 10 - 350 GHz and depends only on technology, tand is
slowly grows up (in interval 20 –30%) in frequency range 10 -35 GHz. At higher
frequencies tand increases more rapidly.
All
these materials were practically isotropic (level of the orthogonal
polarization was less than - 40
dB).
The
measurements of the dependence of e
and tand on
water content W in glass plastics
show for W = 2-4% the increase of e not more than 0.1, tand becomes twice more.
Table
1.
|
n |
material |
e |
tand´10 |
l, mm |
|
1 |
Plastic
based on TS-8/3-K-TO
cloth and epoxy epoxy resin
|
2.60 2.61 2.62 |
6 16 28 |
8.4 1.95 0.87 |
|
2 |
Plastic based on TS-8/3-TOKK-TO and
SPE-25/3 resin |
3.23 3.30 3.0 3.26 |
7.3 10 22 4.5 |
10.7 4.6 0.87 29.9 |
|
3 |
Plastic based on nonalkaline glass and
SPE-25/3 |
4.30 4,33 4.35 |
13 16. 36 |
8.7 4.3 0.9
|
|
4 |
Silica
glass |
3.77 3.77 3.77 3.76 |
0.3 0.6 1.3 2.2 |
10.0 6.0 2.0 0.82 |
|
5 |
Nonalkaline glass |
6.11 6.32 6.20 |
7.4 9.8 32 |
8.4 5.0 2.0 |
|
6 |
Resin
SPE -25/3 |
2.88 2.86 2.86 |
14 19 41 |
9.9 2.0 0.88 |
Table
2 presents dielectric properties of antenna cover materials based on porous
silica and alumina in near millimeter region.
Table
2
|
no
|
material |
e |
tand´103 |
l, mm |
|
1 |
Al |
2.07 |
5 |
2.0 |
|
2 |
SiO |
3,35 |
1.2 |
1.1 |
|
3 |
SiO |
3.80 |
1.6 |
1.25 |
|
4 |
SiO |
1.15 |
4.0 |
2.0 |
Set-ups
for dielectric characteristics of antenna covers measurements at frequencies
30- 350 GHz were elaborated. At frequencies 10- 75- GHz standard panoramic
network analyzers were used .for such measurements, at frequencies 75- 350 GHz
we used quasi- optical lens beam waveguides.
Permittivty
e
and loss tangent tand of glass plastics and their components used for antenna covers were
measured in this frequency range.. It was shown that permittivity of the cover
materials is practically invariable at all this frequencies, and it was not
found any anisotropy of e
The value of tand
increases approximately as
f .
REFERENCIES
1. Meriakri V.V., Apletalin V.N., Kopnin A.N. and oths. ”Submillimeter beam
wavequide spectroscopy and its application”, in book “Problems of modern
radioengineering and electronics”, ed. by Kotelnikov V.A., Nauka, Moscow, 1985,
pp. 179-197.
2. Gurtovnik I.G., Sportsmen V.A., “Stekloplastiki dlja radiotekhniki”,
Moskwa, Khimia, 1987 (in Russian).