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BY 4.0 license Open Access Published by De Gruyter Open Access November 25, 2020

Circularly symmetric algorithm for UWB RF signal receiving channel based on noise cancellation

  • Dongquan Huo EMAIL logo and Luhong Mao
From the journal Open Physics

Abstract

Due to the high redundancy of ultra-wideband (UWB) radio frequency (RF) signal receiving channel and the channel’s non-rotation invariance, the signal-to-noise ratio (SNR) of signal transmission is increased. In order to solve this problem, a circularly symmetric algorithm for the UWB RF signal receiving channel based on spectrum compression cannot effectively reduce the redundancy of UWB RF signal receiving channel; the channel does not have rotation invariance; and the effect of noise reduction is poor. A circularly symmetric algorithm for the UWB RF signal receiving channel based on noise cancellation is proposed, and a noise cancellation structure at the input stage of the receiving channel is constructed to ensure channel noise cancellation and reduce noise in the channel. On this basis, five power zones are used to reasonably select RF devices, receive and downconvert UWB RF signal receiving channel, and convert the received UWB RF signal channel into circular symmetric Gabor transform to reduce redundancy and ensure the strict rotation invariance of the channel. The experimental results show that the proposed algorithm guarantees the quality of the signal and the stable transmission of the signal information. The SNR is 3.8672, and the root mean square error is 0.4078. The third-order cross-modulation coefficient of the signal receiving channel controlled by the algorithm meets the requirements of the index and the mirror frequency rejection requirement of the index.

1 Introduction

In recent years, the development of science and technology has made continuous progress in the current situation of wireless communication technology, playing an active role in People’s Daily communication. Ultra-wideband (UWB) technology is not only a new branch of wireless communication network technology but also a major breakthrough in wireless connection technology. Its potential applications in radar, precise positioning, imaging, radio communication and other fields have attracted extensive attention [1]. The Federal Communications Commission stipulates that any signal with a bandwidth of 3.1–10.6 GHz and a bandwidth of more than 500 MHz is defined as UWB. It is of great significance to find an effective control algorithm for the UWB radio frequency (RF) receiving channel [2,3].

The control algorithms for the UWB RF signal receiving channel studied in previous studies are as follows: Wang et al. [4] designed UWB signal receiving channel with noise optimization based on Chebyshev network modification and used Chebyshev filter to filter the noise in the channel, but it could not solve the problem of choosing fluctuating lines in the channel, and the communication quality of the channel was poor; Wei et al. [5] proposed a UWB positioning channel based on the inner triangle centroid algorithm; however, when the channel received signals, it was prone to noise interference; Gao and Wang [6] designed a control method of UWB RF signal receiving channel based on photon technology, which could receive RF signals of the same frequency, but this method had the disadvantages of poor stability and low control efficiency.

To solve the aforementioned problems, a circularly symmetric algorithm for the UWB RF signal receiving channel based on noise cancellation is proposed to reduce noise interference, reduce data redundancy and ensure channel signal quality. Based on the 0.18 µm TSMC CMOS technology, a new circuit structure based on the new noise cancellation mechanism is proposed in this study. Its working voltage is 1.8 V and the noise figure is between 2.1 and 2.4 dB in the frequency band. Taking the range of 2.1–2.35 GHz RF signal as an example, a broadband receiving mode is designed. The S-band 250 MHz RF signal is divided into five downconversion channels to receive, and the 2.1–2.35 GHz RF signal is downconverted to about 240 MHz medium frequency signal, which is transmitted to the digital signal board for digital processing. This algorithm uses the characteristics of CSGT to improve the accuracy of feature extraction and the flexibility of practical application. It solves the problem of UWB RF signal receiving channel and reduces data redundancy.

2 Symmetric loop algorithm for the UWB RF signal receiving channel

2.1 Noise cancellation structure for input stage of receiving channel

The noise cancellation mechanism consists of three stages, namely, the input stage, the intermediate stage and the output stage. The input stage adopts the complementary cascade structure [7], because the cascade structure has good input matching in the broadband range, and the input impedance is about 1 / g m . Intermediate stage amplifier has a very high gain and cascade intermediate stage amplifier, so that the gain reaches a certain value, which is suitable for the receiving system. The output stage uses a low gain original follower and has a good output matching [8,9,10,11]. Therefore, the noise cancellation structure of the input stage of the receiving channel is constructed, which is described in Figure 1. Two cascade configurations are used in the input stage to construct the noise cancellation technology, which ensures channel noise cancellation in the channel, reduces noise and improves gain.

Figure 1 
                  Signal noise diagram of input stage amplifier.
Figure 1

Signal noise diagram of input stage amplifier.

As shown in Figure 1, because the L S 3 and L S 4 are small, the computation is ignored, and the transconductance of the structure is as follows:

(1) G m 1 = g m 1 g m 4 ( j ω L D 4 + R D 4 ) .

According to the formula, g m 1 is current and R D 4 is voltage.

(2) G m 2 = g m 2 g m 3 ( j ω L D 3 + R D 3 ) .

The channel noise current I ¯ n 1 2 = 4 k T γ g m 1 generated by transistor M 1 will generate noise voltage at the source of transistor M 1 . It can be transmitted to the gate of M 3 and M 4 through inductance L in and C block . M 1 and M 2 share a common source, i.e., point A , so that the input voltages of M 1 and M 4 , M 2 and M 3 are the same. Therefore, the noise voltage of M 1 is used to control transistor M 2 and M 3 , which makes M 2 and M 3 produce size controlled current I ¯ n 1 n 2 2 = I ¯ n 1 2 G m 1 2 G m 2 2 . After amplification, V ¯ n 1 n 2 2 is output at point B , the expression is shown in equation (3):

(3) V ¯ n 1 n 2 2 = I ¯ n 1 2 G m 2 2 ( R D 2 + j ω L D 2 ) 2 G m 1 2 .

M 1 produces a noise voltage at the drain, as shown in equation (4):

(4) V ¯ n d 1 2 = I ¯ n 1 2 ( R D 1 + j ω L D 1 ) 2 .

Similarly, the channel noise of M 2 is amplified by M 1 and M 4 to output V ¯ n 1 n 2 2 V ¯ n d 1 2 B as shown in equation (5) at point, while the noise voltage V ¯ n d 1 2 produced by M 2 at the drain is shown in equation (6):

(5) V ¯ n 2 n 1 2 = I ¯ n 2 2 G m 1 2 ( R D 1 + j ω L D 1 ) 2 G m 2 2 ,

(6) V ¯ n d 2 2 = I ¯ n 2 2 ( R D 2 + j ω L D 2 ) 2 .

In order to make the channel noise cancellation, it should satisfy:

V ¯ n d 2 2 = V ¯ n 2 n 1 2 V ¯ n d 1 2 = V ¯ n 1 n 2 2 .

The optimal transconductance of the receiving channel can be obtained as follows:

(7) G m 2 = ( R D 2 + j ω L D 2 ) = G m 2 ( R D 1 + j ω L D 1 ) .

2.2 Main parameters of receiving channel

UWB RF signal receiving channel with high quality should not only complete the frequency conversion work under the RF signal but also ensure that the main parameters of the signal in the receiving process have better performance [12,13,14]. The main parameters of the channel are as follows: input signal frequency: 2 , 100 2 , 350 MHz ; input signal level range: 90 to 30 dBm ; noise figure: ≤6 dB; gain: 50 dB ± 1.5 dB ; mirror suppression: > 80 dBc ; output signal frequency: 215 265 MHz ; input third-order intermodulation value: > 35 dBm ; intermediate frequency output spurious suppression: >65 dBc ; and output signal level value: 10 dBm .

2.3 UWB RF signal receiving method

UWB RF signal is received reasonably by selecting the RF devices of the UWB RF signal receiving channel through a five-way power divider [15,16,17]. The UWB RF signal receiving method is amplified by the first filter. After three layers of bi-power divider, one RF signal is divided into five branches for down conversion and amplification filtering, to obtain five branches of intermediate frequency signal with 240 MHz as the central frequency and output.

According to the design index of UWB RF signal receiving channel, each receiving channel requires a gain of 50 dB and a noise figure of 6 dB . Noise figure is an important index to determine the ability of receiving channel to receive small signal. The following is the noise figure formula of the whole system under cascade condition:

(8) F = F 1 + F 2 1 G 2 + F 3 1 G 1 G 2 +

According to the formula, F is the noise figure. In order to obtain a lower noise figure, it is necessary to minimize the loss and gain of the front-end circuit in the receiving channel.

From the principle block diagram of the receiving channel, we can see that since each receiving channel has only one RF signal input but produces five independent IF signal outputs, power divider will be added to the design of the front-end circuit for signal shunting, which will introduce attenuation in the front-end circuit, resulting in the noise figure of the receiving channel. Therefore, how to divide the signal and choose the front-end amplifier reasonably is the key to achieve the noise figure index requirement of the algorithm in this study [18,19,20]. Considering many factors, the HMC753LP4E amplifier (Hittite Company) is selected, with gain 16.5 dB , noise figure 1.5 dB , output 1 dB and compression point 18 dB ; and power divider is BW491SM4. It is shown that the noise figure of the channel is about 4.33 dB , which meets the requirements of the index.

The size of the third-order intermodulation signal of the receiving channel reflects the anti-interference ability of the receiving channel when multiple signals are input at the same time. Combined with module gain, the index is converted to output [21], that is, “output third-order intermodulation value I IP3 > 0 dBm .” According to the receiving channel, the devices affecting the index are the amplifier, attenuator and mixer on the link. The requirements of device indicators and the actual performance of device indicators are shown in Table 1.

Table 1

Output I IP3 achievement analysis table

Level Device name Device back to output gain (dB) Indicator requirements (dBm) Device actual indicators (dBm) Achieved
Level 1 HMC753 35.5 >−20.5 28 Meet demand
Level 2 HMC753 28.5 >−13.5 28 Meet demand
Level 3 HMC753 25 >−10 28 Meet demand
Level 4 BW360SM4 37 >−22 10 Meet demand
Level 5 PMA-5451+ 15 >0 27.9 Meet demand
Level 6 PMA-5451+ −7 >22 27.9 Meet demand

From the output I IP3 of Table 1 to the situation analysis table, it can be seen that in order to meet the requirement of “output third-order intermodulation I IP3 > 0 dBm ,” the output third-order intermodulation value of all levels of devices must be satisfied, and the gain of the subsequent link of the device is more than 15 dBm . Receiving channel I IP3 value is mainly determined by the last stage amplifier [22], which requires the highest performance of the last stage amplifier. This index can be improved by choosing a high linearity amplifier. In the receiving channel scheme, the final amplifier PMA-5451+ is determined.

Gain: 25.1 dB@ 240 MHz,

O IP3 > 27 . 9 dBm@ 240 MHz,

P 1 dB > 17 dBm@ 240 MHz .

Combined with the receiving channel scheme, there are low-pass filter, limiting attenuation and impedance matching circuits after the last stage amplifier PMA-5451+. The losses brought by these circuits are 7 dB , so the receiving channel O IP3 is 20.9 dB . Through the following calculation process, the input I IP3 value is obtained: I IP3 = O IP3 G = 20.9 50 = 29.1 dBm , which meets the requirements of the third-order cutoff point > 20.5 dBm in the input band of the receiving channel.

2.4 UWB RF signal receiving channel based on circularly symmetric Gabor transform (CSGT)

CSGT is applied to the UWB RF signal receiving channel to reduce the redundancy in the channel and ensure the strict rotation invariance of the channel.

2.4.1 CSGT

The traditional Gabor filter kernel function is defined as follows:

(9) ψ u υ = k u υ 2 σ 2 exp ( ( k u υ 2 z 2 / 2 σ 2 ) ) × [ exp ( i z k u υ ) exp ( σ 2 / 2 ) ] .

According to the formula, ψ u υ is the filter kernel function coefficient, and the frequency vector k u υ related to the direction is modified, ignoring the compensating DC component [23], the CSGT kernel function is obtained, which is defined as:

(10) ψ υ = k υ 2 σ 2 exp ( ( k υ 2 z 2 / 2 σ 2 ) ) [ exp ( i | z | k υ ) ] .

It can be seen that CSGT is a plane wave constrained by the Gauss function.

In the formula, z = ( x , y ) is the spatial coordinate of the input image, k υ = π / 2 υ is the parameter to control the window width of the Gauss function, υ is the scale factor, and it takes υ = 1 , 2 , , 5 generally.

(11) σ = 21 n 2 2 ϕ + 1 2 ϕ 1 ,

which determines the ratio of the width and wavelength of the window, where ϕ is the octave band of filter and σ generally takes 2 π .

For the UWB RF signal receiving channel, namely, the convolution of UWB RF signal receiving channel I ( x , y ) and CSGT kernel function ψ υ is defined as:

(12) O υ ( x , y ) = I ( x , y ) × ψ υ ( x , y ) .

O υ ( x , y ) is a plural and its amplitude M υ ( x , y ) is as follows:

(13) M υ ( x , y ) = ( Re ( O υ ( x , y ) ) ) 2 + ( Im ( O υ ( x , y ) ) ) 2 ,

where Re ( O υ ( x , y ) ) and Im ( O υ ( x , y ) ) are real and imaginary parts of O υ ( x , y ) , respectively.

Therefore, the magnitude response M υ ( x , y ) of υ ( υ = 1 , 2 , , 5 ) and scale is obtained. Because of its stability, it is usually used as the CSGT multi-scale feature of the UWB RF signal receiving channel.

2.4.2 Characteristics of CSGT

  1. Redundancy decreases. The number of basic functions of circularly symmetric Gabor is significantly less than that of traditional basis functions of Gabor due to the removal of direction information. For example, in traditional GT, one UWB RF signal receiving channel corresponds to 40 transform coefficients, while in CSGT with five scales, the corresponding transform coefficients are only 5.

  2. Strict rotation invariance, the direction selectivity of traditional GT makes it not have rotation invariance, and rotation invariance is very important for the UWB RF signal receiving channel [24], which can ensure the stability of the channel. In practical applications, the choice of direction is always discrete, and the rotation of UWB RF signal receiving channel is arbitrary, so the traditional GT does not have rotation invariance.

3 Results

In order to verify the comprehensive application effect of the cyclic symmetry algorithm of UWB RF signal receiving channel designed in this study based on noise cancellation, experimental tests are needed. Experiment scheme is as follows: design experiment environment, experimental data are transmitter UWB TH-PPM-UWB signal parameters, first of all experimental signal wavelet denoising, and compare different signal-to-noise ratios (SNRs) and the mean square error of the algorithm, where SNR refers to an electronic device or the ratio of signal and noise in the electronic system; the higher the SNR, the lesser the noiser, which is to verify whether the algorithm can restrain the important index of channel noise. Mean square error is a measure reflecting the difference between the results of each estimate. The smaller the mean square error is, the better the algorithm performance is. On the basis of the SNR experiment, the performance analysis of the receiving channel is designed. The experimental environment parameters are shown in Table 2.

Table 2

Experimental parameters

Project Parameter
CPU Intel Xeon
Random access memory 128 GB
Operating system Windows 10
Interface type USB
Network band 2.4–2.5 GHz
Subcarrier number 512
Sub band width 528 MHz
Pilot frequency interval 8
Modulation method QPSK
Transmitter bandwidth 3.1–4.8 GHz
Simulation software MATLAB7.1

3.1 Wavelet denoising for communication signals

The experiment uses MATLAB simulation software to denoise a TH-PPM-UWB communication signal with an SNR of −10 dB and Gauss white noise, using the interference estimation algorithm, the ESPRIT algorithm and the algorithm in this study. Figure 2 shows a UWB TH-PPM-UWB communication signal transmitted at the transmitter, that is, a noiseless signal.

Figure 2 
                  Non-noise TH-PPM-UWB signal.
Figure 2

Non-noise TH-PPM-UWB signal.

Figure 3 shows a UWB TH-PPM-UWB communication signal with an SNR of −10 dB received by the receiver after the transmission of additive white Gaussian noise channel. It can be seen that the signal is submerged in the noise due to the influence of noise.

Figure 3 
                  TH-PPM-UWB signal with an SNR of −10 dB.
Figure 3

TH-PPM-UWB signal with an SNR of −10 dB.

As can be seen from Figure 3, in the UWB TH-PPM-UWB communication signal processing, the unprocessed signal is disorderly, and the signal is submerged in noise.

Figure 4 shows the simulation result of the denoised signal with an SNR of −10 dB after the wavelet denoising treatment by the interference estimation algorithm.

Figure 4 
                  Denoising results of the interference estimation algorithm.
Figure 4

Denoising results of the interference estimation algorithm.

Figure 4 shows that the signal quality has been improved after denoising by the interference estimation algorithm, but because of the constant deviation, the information of the signal is lost more and there is a certain distortion.

Figure 5 shows the simulation result of the denoised signal with an SNR of −10 dB after the wavelet denoising treatment by the ESPRIT algorithm; Figure 6 shows the simulation results of the denoised signal with an SNR of −10 dB after the wavelet denoising treatment by the proposed algorithm.

Figure 5 
                  Result of the ESPRIT algorithm de-noising.
Figure 5

Result of the ESPRIT algorithm de-noising.

Figure 6 
                  Result of the de-noising algorithm in this study.
Figure 6

Result of the de-noising algorithm in this study.

According to Figure 5, the effect of ESPRIT algorithm is not ideal, which is caused by its own discontinuity, and the noisy signal oscillates in some areas.

According to Figure 6, the algorithm guarantees thesignal quality in the process of processing communication signals, and the signal information is transmitted steadily, and the denoising effect is obviously improved.

In the experiment, SNR and root mean square error (RMSE) are used to compare the denoising effects of different denoising methods. The SNR and RMSE are defined as follows:

(14) SNR = 10 log i = 1 n s 2 ( i ) i = 1 n ( s ( i ) s ˆ ( i ) ) 2 ,

(15) RMSE = 1 n i = 1 n ( s ( i ) s ˆ ( i ) ) 2 ,

where s ( i ) is the original signal and s ˆ ( i ) is the signal processed by wavelet. Table 2 presents the SNR and RMSE of UWB TH-PPM-UWB communication signal after denoising by three algorithms.

According to Table 2, after denoising by the three algorithms, the SNR of the proposed is 3.8672, the RMSE is 0.4078, which is 2.6754 and 1.531 higher than that of the interference estimation algorithm and the ESPRIT algorithm, respectively. The RMSE of the proposed algorithm is 0.1246 and 0.0848 lower than that of the interference estimation algorithm and the ESPRIT algorithm. It shows that the proposed algorithm can effectively suppress noise, improve the detection SNR and create a good condition for UWB communication signal detection.

3.2 Performance analysis of receiving channel

In order to test the performance of UWB RF signal receiving channel based on the proposed algorithm, link budget simulation, third-order intermodulation, high-order harmonic and mirror frequency suppression simulation are carried out for the channel, aiming at the gain, noise figure, linearity of the channel and the channel’s suppression range for spurious, harmonic and mirror frequency interference signals, respectively. Next, the proposed algorithm is used to analyze one way of the five receiving branches.

3.2.1 Link budget analysis

The link budget simulation schematic diagram of the receiving channel is shown in Figure 7. In ADS software, the proposed algorithm is used to simulate the channel budget controller through the link budget to analyze the parameters of the channel. In Figure 7, B is the broadband; N C is the center frequency; N F is the noise figure, the unit is dB . The frequency of the input RF signal is 2,125 MHz and the power is 90 to 30 dBm . The simulation results show that the channel gain, noise figure, cutoff point of output third-order intermodulation and 1 dB compression point change with input power. Table 3 presents the simulation result of link budget for small signal, and Table 4 presents the simulation result of link budget for large signal.

Figure 7 
                     Budget simulation diagram of receipt channel link.
Figure 7

Budget simulation diagram of receipt channel link.

Table 3

Comparison of SNR and RMSE of three algorithms

Disturbance estimation method ESPRIT algorithm This study’s algorithm
Improved SNR 1.1918 2.3362 3.8672
RMSE 0.5324 0.4926 0.4078
Table 4

Results of link budget simulation for small signals

Meas_Name BPF1 BPF2 BPF3 BPF8 ATTEN1
Device noise 2 2 2.999 3 7
Total noise 2 3.541 4.09 4.242 4.242
Output power −52.002 −37.505 −30.508 −13.51 1.287
Output gain −2.002 12.495 19.492 36.49 51.287
Output P 1 dB 1,000 15.964 14.711 13.773 6.961
Export O IP3 1,000 27.998 26.357 224.582 17.871

The simulation results show that the channel gain, noise figure, cutoff point of output third-order intermodulation and 1 dB compression point change with input power. Table 4 presents the simulation result of link budget for small signal, and Table 5 presents the simulation result of link budget for large signal.

  1. When the input signal amplitude is 60 dBm , Table 3 presents the result of calculating the input signal amplitude through the proposed algorithm. The total gain of the channel is about 51.3 dB , the noise is 4.24 dB , the values of O IP3 and P 1 dB are 17.9 dBm and 6.96 dBm , respectively, and the output power is 1.28 dBm .

  2. When the input signal amplitude is 30 dBm , Table 4 presents the result of calculating the input signal amplitude through the proposed algorithm. The total gain of the channel is about 39.7 dB , the noise is 4.24 dB , the values of O IP3 and P 1 dB are 17.9 dBm and 6.96 dBm , respectively, and the output signal value is 9.73 dBm .

Table 5

Results of link budget simulation for large signal time

Meas_name BPF1 BPF3 MIXER BPF8 ATTEN1
Device noise 2 2.999 1 3 7
Total noise 2 4.09 4.193 4.242 4.242
Output power −32.002 −10.51 −12.518 6.355 9.731
Output gain −2.002 19.49 17.482 36.335 39.731
Export P 1 dB 1,000 14.711 5.617 13.773 6.961
Export O IP3 1,000 26.357 17.096 24.582 17.871

These results all meet the requirements of parameters of the UWB signal receiving channel, which shows that the link budget of receiving channel under the proposed algorithm meets the requirements of both small signal and large signal.

3.2.2 Third-order intermodulation analysis

Dual-tone signals with a power of 60 dBm and frequencies of 2,125 MHz and 2,130 MHz are input to the receiving channel. In ADS, the proposed algorithm is used to simulate and analyze the non-linear characteristics of the channel through the “HARMONIC BALANCE” harmonic simulator. Schematic diagram of the third-order intermodulation simulation is shown in Figure 8, and the third-order intermodulation result diagram is described in Figure 9.

Figure 8 
                     Three-level intermodulation simulation diagram.
Figure 8

Three-level intermodulation simulation diagram.

Figure 9 
                     Level 3 crossover result map.
Figure 9

Level 3 crossover result map.

From the results in Figure 9, it can be seen that when the input dual tone signal is 60 dBm , the suppression degree of the IF output signal to its third-order intermodulation signal is about 53 dBc , which is substituted into the formula:

(20) I IP3 = 60 dBm + Δ / 2 .

The value of the input third-order intermodulation coefficient I IP3 is 33.6 dBm , which is larger than the required value 35 dBm . It shows that the third-order intermodulation coefficient of the signal receiving channel under the control of the algorithm in this study meets the requirements of the indicators.

3.2.3 Analysis of high-order harmonic and frequency suppression

The combined frequencies generated by the non-linear characteristics of mixers and amplifiers are amplified by harmonic analysis to observe the impact of these interferences on the system. The simulation principle is shown in Figure 10. In the simulation results of high-order harmonics (Table 5), Mixer (1) denotes the number of harmonics of RF signal 2 , 125 MHz and Mixer (2) denotes the number of harmonics of local oscillator 2,365 MHz . The results show that the high-order combination components are very small except for the frequency combination required for the design of the algorithm in this study.

Figure 10 
                     Signal output results of different mirror frequencies.
Figure 10

Signal output results of different mirror frequencies.

The results show that the high-order combination components are very small except for the frequency combination required for the design of the algorithm in this study (Table 6).

Table 6

High-order harmonic simulation results

Frequency Mix (1) Mix (2) P out (dBm)
240 MHz 1 −1 −8.852
480 MHz 2 −2 −423
1.855 GHz −1 2 −501
2.125 GHz 0 1 −510
2.365 GHz 1 0 −492
2.605 GHz 2 −1 −509
4.010 GHz −1 3 −529
4.250 GHz 0 2 −532
4.490 GHz 1 1 −538
4.730 GHz 2 0 −534
4.970 GHz 3 −1 −536
6.375 GHz 0 3 −553
6.615 GHz 1 2 −555

Figure 10 shows the intermediate frequency output signal corresponding to 2 , 125 MHz , and the intermediate frequency output signal corresponding to 2 , 605 MHz . It can be seen that the output of the mirror frequency signal 2 , 605 MHz under the control of the proposed algorithm is very small when it is input into the receiving channel system, which meets the requirements of the mirror frequency rejection index.

4 Discussion

By comparing the denoising results of the proposed algorithm in Figure 6 with the SNR and RMSE of the three algorithms in Table 2, it was found that the noise cancellation technology is composed of two common-grating configurations at the input level, which ensures channel noise cancellation, reduces noise, improves SNR and reduces noise impact of low UWB communication signal receiving channel. The simulation results of link budget for small signal in Table 3 and for large signal in Table 4 show that the link budget for receiving channel under the proposed algorithm satisfies the requirements of channel parameters when receiving small signal and large signal. The main reason is that the proposed algorithm can effectively receive and downconvert UWB RF signals by reasonably choosing the RF devices of UWB RF signal receiving channels through five power dividers to meet the requirements of the parameters of UWB RF signal receiving channels, thus ensuring that the link budget of the received signals meets the requirements of the parameters.

Analysis of the third-order intermodulation results in Figure 9 shows that the algorithm amplifies the first-order filter by using the UWB RF signal reception method. After three-level two-power divider, the first-order RF signal is divided into five branches for downconversion and amplification filtering, respectively. Five intermediate frequency signals with 240 MHz as the center frequency are obtained and output to achieve the third-order intermodulation index. The simulation results of high-order harmonics (Table 5) and the results of mirror frequency suppression (Figure 10) are obtained, because the algorithm in this study performs CSGT on the UWB RF signal receiving channel, reduces the redundancy in the channel, ensures the strict rotation invariance of the channel and reduces the influence of noise interference on the UWB RF signal receiving channel. It can also reduce the output of the input and reception channels of mirror frequency signals, achieve the target of mirror frequency suppression and greatly enhance the quality of UWB RF signal receiving channels.

The algorithm designed in this study effectively solves the current situation that the UWB RF signal receiving channel has high redundancy and the channel does not have rotation invariance. The algorithm has a relatively low SNR and is a practical channel scheme to reduce redundancy, which makes the development space and application range of the technology more broad. The algorithm designed in this study is relatively mature, which mainly solves the serious imagination of information loss in network transmission and plays an extremely critical and non-negligible role in improving the reliability of network transmission, which is of great significance to the construction of modern network society.

5 Conclusions

In order to reduce the redundancy of UWB RF signal receiving channel and ensure the channel has rotation invariance, in this study, a circularly symmetric algorithm for the UWB RF signal receiving channel based on noise cancellation is proposed. Two common-gate configurations are used at the input stage to construct a noise cancellation technique, which reduces noise and improves gain. By choosing RF devices reasonably through five power dividers and ensuring that the signal specifications meet the requirements, the 250 MHz broadband RF signal can be effectively received and downconverted. Finally, the CSGT is applied to the UWB RF signal receiving channel to reduce the redundancy in the channel and ensure the strict rotation invariance of the channel, to improve the quality of UWB RF signal receiving channel. The experimental results show that the proposed algorithm guarantees signal quality and stable transmission of signal information in the process of processing communication signals; the SNR of the proposed algorithm is 2.6754 and 1.531 higher than that of the ESPRIT algorithm, respectively; the RMSE of the proposed algorithm is 0.1246 and 0.0848 lower than that of the interference estimation algorithm and the ESPRIT algorithm, respectively, showing that the proposed algorithm enhances the SNR and reduces the noise, which creates a good condition for detecting UWB communication signals. Moreover, the link budget, third-order intermodulation, high-order harmonics and mirror frequency suppression of UWB RF signal receiving channel under the proposed algorithm meet the requirements, which shows that the proposed algorithm is of high quality. UWB RF signal receiving channel control algorithm has greatly increased the denoising performance of channel and the reception performance, to ensure that when the signal transmission from the noise interference, improve the receiving end receives the signal integrity, improve the stability of UWB signals, expand the application range of the technology and promote the further development of the technology of information transmission.

Acknowledgments

This work was supported by key projects of National Natural Science Foundation – basic theory and key technique of silicon based THz communication integrated circuit (No. 6133003) and National Natural Science Foundation of China – Theory and key technique of passive UHF RFID system with intelligent antenna (No. 61372011).

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Received: 2020-04-01
Revised: 2020-06-03
Accepted: 2020-08-19
Published Online: 2020-11-25

© 2020 Dongquan Huo and Luhong Mao, published by De Gruyter

This work is licensed under the Creative Commons Attribution 4.0 International License.

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