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How to Test the values of Q on Resonator oscillator & Quartz Crystal
Values of Q test and the relationship between Qo & the size of cavities
For the cavity filter used in the field of modern mobile communication base stations, the insertion loss is one of the essential RF key indicators. We often expect the smaller the loss, the better: if the insertion loss of the filter can be effectively reduced, it will be of great benefit to the realization of other indicators of the filter or to the entire mobile base station system. The development of modern mobile communications, especially 5G micro base stations, requires the size of filters to become smaller and smaller, which will inevitably bring about the reduction of the unloaded Q value of a single cavity. Therefore, how to effectively use the limited cavity volume and allocate the Q value has become the key to the filter insertion loss.
The designers of most filter design companies design a single cavity with almost the same size for each channel. In fact, the reasonable layout of the size of each single cavity can reduce the insertion loss of the filter, increase the insertion loss margin of the product, and even make the product of the customer index that cannot be achieved in the first place, thereby meeting customer requirements.
1. The relationship between Q value and single cavity size
The Q value is a measure of the average energy storage and loss of the resonant tank. Large energy storage and small loss means high Q value.
The Q value is related to the volume and surface area of a single cavity. The larger the volume, the greater the electromagnetic energy stored in the single cavity. The smaller the surface area, the smaller the loss of the single cavity, and the greater the Q value, and vice versa.
Here we share some reference values of filter single cavity (including circular cavity and square cavity) of different sizes and corresponding Q values of each frequency band. For your reference and reference when designing.
|
AMPS |
AMPS |
GSM | GSM |
|
Cavity size(mm) |
F0(RX) 836MHz Q0 |
F0(TX) 881MHz Q0 |
F0(RX) 902MHz Q0 |
F0(TX) 948MHz Q0 |
F0 1530MHz Q0 |
20 |
1280 |
1310 |
1330 |
1360 |
1730 |
25 |
1600 |
1640 |
1660 |
1700 |
2160 |
30 |
1910 |
1970 |
1990 |
2040 |
9590 |
35 |
2230 |
2306 |
2330 |
2360 |
3020 |
40 |
2550 |
2630 |
2660 |
2720 |
3450 |
45 |
2870 |
2950 |
2990 |
3060 |
3880 |
50 |
3190 |
3280 |
3300 |
3400 |
4310 |
55 |
3500 |
3610 |
3650 |
3740 |
4740 |
|
DCS | DCS | PCS | PCS | UMTS |
Cavity size(mm) |
F0(RX) 1747MHz Q0 |
F0(TX) 1842MHz Q0 |
F0(RX) 1880MHz Q0 |
F0(TX) 1960MHz Q0 |
F0 2140MHz Q0 |
20 |
1850 |
1900 |
1920 |
1960 |
2040 |
25 |
2310 |
2370 |
2390 |
2440 |
2550 |
30 | 2770 | 2840 |
2870 |
2930 |
3060 |
35 |
3230 |
3310 |
3350 |
3420 |
3570 |
40 |
3690 |
3780 |
3820 |
3900 |
4070 |
45 |
4140 |
4250 |
4200 |
4380 |
4580 |
50 | 4600 | 4720 |
4770 |
4870 |
5080 |
55 | 5050 | 5190 |
5240 |
5350 |
5580 |
|
AMPS |
AMPS |
GSM |
GSM |
|
Square cavity size(mm) |
F0(RX) 836MHz Q0 |
F0(TX) 881MHz Q0 |
F0(RX) 902MHz Q0 |
F0(TX) 948MHz Q0 |
F0 1530MHz Q0 |
20×20 | 1530 | 1580 | 1600 | 1640 | 2080 |
25×25 |
1910 | 1970 | 2000 | 2040 | 2600 |
30×30 |
2300 | 2360 | 2390 | 2450 | 3110 |
35×35 |
2680 | 2760 | 2790 | 2860 | 3630 |
40×40 |
3060 | 3150 | 3190 | 3270 | 4140 |
45×45 |
3440 | 3540 | 3590 | 3600 | 4660 |
50×50 |
3820 | 3940 | 3990 | 4080 | 5170 |
55×55 |
4200 | 4330 | 4380 | 4490 | 5680 |
|
DCS |
DCS |
PCS |
PCS |
UMTS |
Square cavity size(mm) |
F0(RX) 1747MHz Q0 |
F0(TX) 1842MHz Q0 |
F0(RX) 1880MHz Q0 |
F0(TX) 1960MHz Q0 |
F0 2140MHz Q0 |
20×20 |
2220 | 2280 | 2300 | 2350 | 2450 |
25×25 |
2770 | 2850 | 2870 | 2930 | 3060 |
30×30 |
3320 | 3410 | 3450 | 3520 | 3670 |
35×35 |
3870 | 3980 | 4020 | 4100 | 4280 |
40×40 |
4420 | 4540 | 4590 | 4680 | 4890 |
45×45 |
4970 | 5100 | 5150 | 5260 | 5490 |
50×50 |
5520 | 5600 | 5720 | 5840 | 6090 |
55×55 |
6070 | 6220 | 6290 | 6420 | 6700 |
2. Single cavity Q value test
The performance of the filter resonant circuit is described by the quality factor Q. Various characteristics such as frequency selectivity, bandwidth and damping factor can be derived from it. Its definition is as follows:
value of Q=W (energy storage in average time/energy consumption per second)
Article source WeChat public account: filter
We actually test the Q value of a single cavity:
1. In addition to the resonance frequency to be tested, there can be no other frequency components
2. Don't set the instrument bandwidth too large during testing
3. The external coupling cannot be too large or too small, otherwise the true Q value cannot be measured
So how much external coupling is needed?
When Qe= Qu, Qu= 2QL
QL = f0 / △f3dB
Qu = 0 / △f3dB
Today we shared the "Q value test and the relationship between Qo and single cavity size" through a picture of a physical test case. Hope to help engineers again.
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