CN101126772A - Oscilloscope high speed signal reconstruction method - Google Patents

Oscilloscope high speed signal reconstruction method Download PDF

Info

Publication number
CN101126772A
CN101126772A CNA2007101216060A CN200710121606A CN101126772A CN 101126772 A CN101126772 A CN 101126772A CN A2007101216060 A CNA2007101216060 A CN A2007101216060A CN 200710121606 A CN200710121606 A CN 200710121606A CN 101126772 A CN101126772 A CN 101126772A
Authority
CN
China
Prior art keywords
high speed
interpolation
signal
sampling
reconstruction method
Prior art date
Legal status (The legal status is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the status listed.)
Granted
Application number
CNA2007101216060A
Other languages
Chinese (zh)
Other versions
CN100504400C (en
Inventor
田书林
黄建国
潘卉青
曾浩
叶芃
Current Assignee (The listed assignees may be inaccurate. Google has not performed a legal analysis and makes no representation or warranty as to the accuracy of the list.)
Uni Trend Technology China Co Ltd
Original Assignee
University of Electronic Science and Technology of China
Priority date (The priority date is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the date listed.)
Filing date
Publication date
Application filed by University of Electronic Science and Technology of China filed Critical University of Electronic Science and Technology of China
Priority to CNB2007101216060A priority Critical patent/CN100504400C/en
Publication of CN101126772A publication Critical patent/CN101126772A/en
Application granted granted Critical
Publication of CN100504400C publication Critical patent/CN100504400C/en
Active legal-status Critical Current
Anticipated expiration legal-status Critical

Links

Images

Abstract

The utility model provides a reconstruction method for the high speed signals of the oscillograph, belonging to the technical filed of the high speed broad band oscillograph, which comprises sampling the original tape limit signal x (t) to get the sequence x (n), inserting a plurality of zero value spots in equal space between two neighboring actual sampling points to get a new sequence m (n); carrying on low-pass filtering to the frequency spectrum M (ejOmega) of the m (n) with the interpolation filter and then separating the baseband weight X (ejOmega) of the original signals; making fourier inversion to the baseband weight X (ejOmega) to get the interpolation signals of the original signals; wherein, the interpolation filter is constructed with the method of frequency-domain sampling. Comparing with the traditional reconstruction method for the high speed signals, the utility model has the advantages of enabling to effectively revise the waveform distortion because of the divulging of the frequency spectrum, and achieving the aim of reconstructing the original signals in high quality due to the physical feature of output signals are completely consistent with the original signal.

Description

A kind of oscillographic high speed signal reconstruction method
Technical field
The invention belongs to high-speed wideband oscillograph technical field, be specifically related to a kind of oscillographic high speed signal reconstruction method.
Background technology
In the high-speed digital system because mismatch or do not connect reflection that the terminal transmission line causes, harass or earthyly beat, burr, concussion that bus contention produces be acyclic often; Edge signal also often includes in they important harmonic information more than the basic frequency fast.If digital oscilloscope is the bandwidth deficiency, and then the display waveform high fdrequency component reduces, and pulse edge slows down, and high frequency signal amplitude reduces, display waveform distortion even aliasing, and the hypervelocity digitized instrument that therefore is used to catch them must be with the real-time mode sampling and show.At present, utilize parallel alternative expression technology, the real-time sampling speed of hypervelocity digitizing oscilloscope has broken through 40 Gsa/s; Improve real-time sampling speed but only depend on, acquisition remain signal small part sampling point, they are that disperse, abstract.For signal is investigated more intuitively and analyzed, with regard to the more details of necessary picked up signal, this requires to recover the waveform of original signal from resulting discrete sampling is worthwhile.Usually, be that means achieve the above object by the utilization signal reconstruction.
Signal reconstruction utilizes limited the resulting data value of sampling to calculate according to certain rule exactly, to determine the value of original signal on all the other each required real time points.This method is inserted a series of sample points that computing obtains through computing rule between actual samples point, can obtain the overall picture of signal and required more waveform details.
The waveform reconfiguration technique is widely used in numerous areas, as sampling rate conversion, image reconstruction, high resolving power extreme value location etc.This method also is applied in the high-speed figure storage oscilloscope, in order to recovering the waveform of input signal, and improves the measurement and the display precision of waveform under the base when very fast.For example, in digital oscilloscope, when adopting the real-time sampling mode, the waveform of seeing on the oscillograph screen is the signal waveform of being rebuild out by the sampled point in the storer.If time base shelves are too small, and sampling rate has arrived the limit, when oscillograph can't be adopted enough points and shows, just adopt interpolation algorithm between two actual samples points, to insert one or several and put and recover waveform.So digital oscilloscope is to keep the sampling number that shows on the screen enough high by calculating sampled value interpolation or that show.Interpolation algorithm show can make effective memory bandwidth near or equal the real-time sampling bandwidth, also can eliminate the vision aliasing error simultaneously.
Interpolation reconstruction is a kind of frequency inverted algorithm.With the signals sampling frequency from a given frequency F = 1 T Be transformed into the another one frequency F ′ = 1 T ′ Process, be called sample frequency conversion.If new sample frequency F ' is higher than original frequency F, i.e. F '>F, perhaps T '<T, this transfer process just is called interpolation.The concrete steps of the method for high speed signal interpolation reconstruction are: a complete reconfiguration system to original analog bandlimited signal x (t) with sampling rate is F = 1 T Sampling pulse sample and obtain sequence x (n), when the expectation sample frequency of the output end signal y of system (n) is F ′ = 1 T ′ = LF , That is to say that system requirements improves L doubly to F ' time with sample frequency from original F, a plurality of zero point of equidistant insertion obtain new sequence m (n) between two adjacent actual samples points.Interpolation filter is to the frequency spectrum M (e of m (n) J ω) do low-pass filtering, isolate the base band component M ' (e of original signal J ω), again it being carried out inverse fourier transform, just can obtain original signal has been made signal after the interpolation of corresponding multiple, as shown in Figure 1.
At present, in the high-speed figure storage oscilloscope interpolation filter in order effectively to isolate the base band component of original signal, its frequency response H (e J ω) the approximate ideal low-pass filter, promptly H ( e jω ) = L , | ω | ≤ π / L 0 , else , Its inverse fourier transform h (n) is: h ( n ) = sin [ π ( n / L ) ] π ( n / L ) , Its function waveform as shown in Figure 2.The sinusoidal interpolation filter that Here it is adopts at present usually.Though this interpolation filter is simple, effective, widespread use, in the experiment of high-speed data acquisition, can find to different input signals that sinusoidal interpolation algorithm can produce corresponding output distortion in various degree.For example when being input as square-wave signal, output can produce very significantly distortion, as shown in Figure 3.Fig. 3 shown to the input square wave carry out 4 times of reconstructed images that interpolation is later, as can be seen, output severe distortion has taken place, no longer be normal square wave.This distortion can cause the reduction greatly of measurement and display precision, and oscillographic design is unacceptable for high-speed wideband.
Summary of the invention
Problem at above-mentioned high speed signal interpolation reconstruction technology exists provides a kind of oscillographic high speed signal reconstruction method, can realize the purpose of high-quality reconstruct original signal.
Above-mentioned purpose of the present invention is achieved by following technical solution:
A kind of oscillographic high speed signal reconstruction method comprises: grandfather tape limited signal x (t) is sampled obtains sequence x (n), and a plurality of zero point of equidistant insertion obtain new sequence m (n) between two adjacent actual samples points; Utilize the frequency spectrum M (e of interpolation filter to m (n) J ω) carry out low-pass filtering, isolate the base band component X (e of original signal J ω); Base band component X (e to above-mentioned original signal J ω) carry out inverse fourier transform, obtain original signal has been made the later signal of interpolation, it is characterized in that, adopt the frequency domain sampling method to make up above-mentioned interpolation filter, promptly in frequency domain to ideal continuous frequency response sample, obtain its discrete series, described discrete series be weighted to revise obtain discrete sample value, above-mentioned discrete sample value is done inverse fourier transform, obtain the interpolation filter time domain sequences.
The continuous frequency response of described ideal is, the frequency response range value is 1 in the passband, and the frequency response range value is 0 in the stopband.
Adopt unit impulse function δ (t) to constitute the required cycle impulse function p (t) of sampling, to signal H d(e J ω) sample, wherein sampling function is p ( t ) = Σ n = 0 N - 1 δ ( t - nT ) .
Adopt the Blackman window function described discrete series to be weighted correction, n≤60 of described interpolation filter h (n).
Interpolation filter can be decomposed into multiphase filter ∑ h ' (n).Interpolation filter h (n) is decomposed into L subsequence: g 0(n), g 1(n) ..., g L-1(n), above-mentioned subsequence is defined as subfilter: P r(n)=g r(n)=h (nL+r), wherein r ∈ (0,1,2 ..., L-1), L is the integer greater than 1.
Technological merit of the present invention is:
When with monolithic A/D input signal being carried out discrete sampling, the sampling interval of sequence is uniformly, is referred to as uniform sampling; And input signal being made up when sampling with multi-disc A/D, the sampling interval of sequence can be heterogeneous owing to deviation takes place not matching of parameter between the A/D, is referred to as nonuniform sampling.Interpolation filter is to make up at equal even non-homogeneous two kinds of sample sequences in the oscillographic high speed signal reconstruction method of the present invention, compares with traditional oscillographic high speed signal reconstruction method, and corrected spectrum is leaked the wave form distortion that is caused effectively.The physical features and the original signal of output signal fit like a glove, and have reached the purpose of high-quality reconstruct original signal.Simultaneously, because the reduction of operand has also significantly reduced system overhead, improved the system real time energy.Reached the purpose of high-quality reconstruct original signal.
Description of drawings
Fig. 1 is the digital interpolation system chart;
Fig. 2 is sinusoidal interpolating function synoptic diagram;
Fig. 3 be sinusoidal interpolation algorithm to square wave signal Processing design sketch, wherein, the original square-wave signal of Fig. 3 a input figure; The sinusoidal interpolation algorithm of Fig. 3 b is to four times of interpolation output maps of square-wave signal;
Fig. 4 is the ideal frequency response synoptic diagram of L times of interpolation filter;
Fig. 5 is (n) structural representation of ∑ h ' of multiphase filtering;
Fig. 6 is the design sketch of the present invention's offset of sinusoidal signal Processing in the hardware system of reality, wherein, and Fig. 6 a initial sinusoids signal input figure; Four times of interpolation output maps of the method offset of sinusoidal signal of Fig. 6 b high speed signal interpolation reconstruction of the present invention;
Fig. 7 is the present invention's design sketch to the square wave signal Processing in the hardware system of reality, wherein, and the original square-wave signal input of Fig. 7 a figure; Fig. 6 b revises the four times interpolation output maps of interpolation algorithm to square-wave signal.
Embodiment
Describe oscillographic high speed signal reconstruction method provided by the present invention in detail below in conjunction with accompanying drawing, but be not construed as limiting the invention.
Computer Simulation by interpolation filter and hardware system experiment, determining that the best of carrying out interpolative operation in high-speed data acquistion system counts is 60.The time domain impulse response of wave filter is unlimited in theory, and in engineering is used, can only use the finite length filtering device, so whole sampled values that can not the number of winning the confidence in the reality are carried out interpolation arithmetic, should be with the suitable compromise of counting, this has just introduced interpolated error.In frequency domain to continuous H d(e J ω) when sampling, when sampled point was used greater than 60 somes calculating, its graph of errors had passed through flex point, increases sampling number again, interpolation error does not almost reduce.Consistent with the theoretical analysis result that adopts the fourier progression expanding method waveform.Therefore, take all factors into consideration the sum of errors computing cost, determine N≤60.The interpolation multiple of supposing the system is L, and the sequence x that obtains after the sampling (n) inserts after L-1 the null value, just obtains interpolation sequence M (n) later on.Frequency spectrum M (the e of M (n) J ω), be the frequency spectrum X (e of original series x (n) J ω) be compressed L doubly, M (e J ω) not only comprise X (e J ω) base band component, also comprised the mirror image of its high fdrequency component.For from M (e J ω) the middle fundamental frequency part X (e that extracts J ω), should carry out low-pass filtering to the sequence after the interpolation.
For the low-pass filter of a L times of interplotation system, in order effectively to isolate the base band component of original signal, its ideal frequency response H d(e J ω) shown in 4 figure.In passband, H d(e J ω) range value is 1; In stopband, its range value is 0.For constituting physically realizable wave filter, in the design of interpolation filter, adopt the frequency sampling method to make up wave filter.Frequency sampling method implementation method is simple, and calculated amount is moderate.That is, in frequency domain to the continuous frequency response H of ideal d(e J ω) sample, to obtain its discrete series H d(k).Constitute the required cycle impulse function p (t) of sampling with unit impulse function δ (t), to signal h d(e J ω) sample, wherein sampling function is p ( t ) = Σ n = 0 N - 1 δ ( t - nT ) . According to the Nyquist sampling theorem, handle continuous signal with digital form, do not need the value of infinite a plurality of points interior between action period, but only need limited the respective value on the sampling spot to get final product.Therefore, can be in twice sampling interval in front and back, the respective value of the signal that obtains is stored, so that carry out follow-up processing.As previously mentioned, in order to compensate and balance out the higher-order of oscillation that spectrum leakage causes, utilize the secondary lobe octave to decay faster window function to H d(e J ω) discrete series H d(k) each sample point is weighted correction, obtains discrete sample value H (k).Compare by Computer Simulation and real system operation result, select for use the Blackman window H d(k) revise in the sample value of frequency field, obtain H (k).Discrete sample value H (k) is done inverse fourier transform, just obtain interpolation filter time domain sequences h (n), that is:
Figure A20071012160600092
At this moment, h (n)=[0.0000 0.0001 0.0002 0.0002 0.0001
-0.0001 -0.0005 -0.0007 -0.0006 -0.0003 0.0003 0.0008
0.0009 0.0005 0.0000 0.0004 0.0035 0.0121
0.0295 0.0594 0.1048 0.1674 0.3419 0.2473
0.5533 0.4463 0.6543 0.8028 0.7402 0.8358
0.8028 0.8358 0.7402 0.6543 0.5533 0.4463
0.3419 0.1674 0.2473 0.1048 0.0594 0.0295
0.0121 0.0035 0.0004 0.0005 0.0000 0.0009
0.0008 0.0003 -0.0003 -0.0006 -0.0007 -0.0005 -0.0001
0.0001 0.0002 0.0001 0.0002 0.0000]
The present invention can also adopt Hamming window, Hanning window, Chebyshev window to H d(e J ω) sampled value H d(k) each sample point is weighted correction.
Always work on the higher sample frequency F ' for fear of low-pass filter h (n), making the inefficiency of system increases the requirement to rear end digital signal processing arithmetic capability, should use multiphase filtering structure (being called the multi-channel network structure again) to g m(n) transform.
To low-pass filter h (n), it can be decomposed into L subsequence: g 0(n), g 1(n) ..., g L-1(n).Constant wave filter when these subsequences are equivalent to the independent linearity of sample frequency F, they all work in previous lower sample frequency F.The above-mentioned subsequence of h (n) is defined as subfilter:
p r(n)=g r(n)=h(nL+r)
Wherein r ∈ (0,1,2 ..., L-1).The wave filter of following formula definition is called as multiphase filter, and it is based on the characteristic of periodic function and a kind of filter construction of designing.It all has L output sampled value for the x (n) of each input.Multiphase filter p r(n) be h (n) according to L at interval extracting resulting subsequence, and the frequency response of prototype filter h (n) is similar to the perfect low pass characteristic.So, when the frequency response range of prototype filter exists 0 ≤ ω ≤ π L The time, the frequency response range of multiphase filter is positioned at 0≤ω '≤π.Its course of work as shown in Figure 5.With resulting h (n), be decomposed into the resulting multinomial wave filter of multiphase filtering structure.
Fig. 6, Fig. 7 have shown that the present invention's offset of sinusoidal in the hardware system of reality is imported and the different output datas of square wave input.
Sinusoidal signal x (t) input through oscillograph sampling (sampling number=50), storage, show result such as Fig. 6 a of (demonstration count=50), resulting result shows the n '=n * L=200 that counts carry out the interpolation reconstruct of interpolation multiple L=4 through above-mentioned interpolation reconstructing method after shown in Fig. 6 b.
By last figure as seen, the same with traditional sinusoidal interpolation algorithm for the sinusoidal signal input with the correction interpolation method that this paper proposed, can obtain comparatively satisfied signal reconstruction.
When system input signal is square-wave signal x (t), through oscillograph sampling (sampling number=50), storage, show result such as Fig. 7 a of (demonstration count=50), resulting result shows the n '=n * L=200 that counts carry out the interpolation reconstruct of interpolation multiple L=4 through above-mentioned interpolation reconstructing method after shown in Fig. 7 b.
As seen, for the square-wave signal input, the correction interpolation method that this paper proposed is compared with traditional sinusoidal interpolation algorithm, and corrected spectrum is leaked the wave form distortion that is caused effectively.The physical features of output signal and original signal are coincide, and have overcome the distortion that is produced by sinusoidal algorithm, have reached the purpose of high-quality reconstruct original signal.Simultaneously, because the reduction of operand has also significantly reduced system overhead, improved the system real time energy.
More than by specific embodiment oscillographic high speed signal reconstruction method provided by the present invention has been described, it will be understood by those of skill in the art that in the scope that does not break away from essence of the present invention, can make certain deformation or modification to the present invention; Its preparation method also is not limited to disclosed content among the embodiment.

Claims (7)

1. oscillographic high speed signal reconstruction method, comprising: grandfather tape limited signal x (t) is sampled obtains sequence x (n), equidistantly between two adjacent actual samples points inserts a plurality of zero point, obtains new sequence m (n); Utilize the frequency spectrum M (e of interpolation filter to m (n) J ω) carry out low-pass filtering, isolate the base band component X (e of original signal J ω); Base band component X (e to above-mentioned original signal J ω) carry out inverse fourier transform, obtain original signal has been made the later signal of interpolation, it is characterized in that: adopt the frequency domain sampling method to make up above-mentioned interpolation filter, promptly in frequency domain to the continuous frequency response H of ideal d(e J ω) sample, obtain its discrete series, described discrete series is weighted correction obtains discrete sample value, above-mentioned discrete sample value is done inverse fourier transform, obtain interpolation filter time domain sequences h (n).
2. oscillographic high speed signal reconstruction method as claimed in claim 1 is characterized in that: the continuous frequency response of described ideal is, the frequency response range value is 1 in the passband, and the frequency response range value is 0 in the stopband.
3. oscillographic high speed signal reconstruction method as claimed in claim 1 is characterized in that: adopt unit impulse function δ (t) to constitute the required cycle impulse function p (t) of sampling, to signal H d(e J ω) sample, wherein sampling function is p ( t ) = Σ n - 0 N - 1 δ ( t - nT ) .
4. as claim 1 or 3 described oscillographic high speed signal reconstruction methods, it is characterized in that: adopt the fast window function of secondary lobe octave decay that described discrete series is weighted correction.
5. oscillographic high speed signal reconstruction method as claimed in claim 4 is characterized in that: described window function is the Blackman window function.
6. oscillographic high speed signal reconstruction method as claimed in claim 3 is characterized in that: n≤60 of described interpolation filter h (n).
7. oscillographic high speed signal reconstruction method as claimed in claim 1 is characterized in that: interpolation filter is decomposed into multiphase filter ∑ h ' (n), and interpolation filter h (n) is decomposed into L subsequence: g 0(n), g 1(n) ..., g L-1(n), above-mentioned subsequence is defined as subfilter: p r(n)=g r(n)=h (nL+r), wherein r ∈ (0,1,2 ..., L-1), L is the integer greater than 1.
CNB2007101216060A 2007-09-11 2007-09-11 Oscilloscope high speed signal reconstruction method Active CN100504400C (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
CNB2007101216060A CN100504400C (en) 2007-09-11 2007-09-11 Oscilloscope high speed signal reconstruction method

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
CNB2007101216060A CN100504400C (en) 2007-09-11 2007-09-11 Oscilloscope high speed signal reconstruction method

Publications (2)

Publication Number Publication Date
CN101126772A true CN101126772A (en) 2008-02-20
CN100504400C CN100504400C (en) 2009-06-24

Family

ID=39094845

Family Applications (1)

Application Number Title Priority Date Filing Date
CNB2007101216060A Active CN100504400C (en) 2007-09-11 2007-09-11 Oscilloscope high speed signal reconstruction method

Country Status (1)

Country Link
CN (1) CN100504400C (en)

Cited By (14)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN102109542A (en) * 2009-12-25 2011-06-29 北京普源精电科技有限公司 Digital oscilloscope capable of configuring multiplex digital interpolating and digital filtering functions
CN101639494B (en) * 2008-07-29 2011-08-24 三菱电机株式会社 Electronic indicator
CN102170111A (en) * 2011-05-03 2011-08-31 国网电力科学研究院 Optimal-design-based variable sampling rate re-sampling method
CN105353187A (en) * 2015-11-16 2016-02-24 杭州佳和电气股份有限公司 Real-time waveform reconstruction method based on three-point asynchronous sampling
CN105897632A (en) * 2015-01-26 2016-08-24 中兴通讯股份有限公司 Data processing method and device
CN104101751B (en) * 2014-07-03 2016-10-26 电子科技大学 Digital storage oscilloscope vertical resolution based on comentropy improves method
CN107643434A (en) * 2017-08-29 2018-01-30 电子科技大学 A kind of complicated wave form triggering method based on segmentation Chebyshev's distance
CN108121396A (en) * 2017-12-19 2018-06-05 电子科技大学 A kind of choosing method of variable fraction time sampling rate
CN108776264A (en) * 2018-07-26 2018-11-09 电子科技大学 The fft analysis device of digital oscilloscope
CN108872667A (en) * 2017-05-12 2018-11-23 北京普源精电科技有限公司 A kind of digital oscilloscope with high-precision waveform analysis function
CN111596110A (en) * 2019-02-05 2020-08-28 特克特朗尼克公司 Multi-rate data for S-parameter extraction
CN112994685A (en) * 2019-12-12 2021-06-18 上海交通大学 Method for improving output linearity of digital phase converter
CN115086361A (en) * 2022-05-16 2022-09-20 成都汇研智通科技合伙企业(有限合伙) Analysis system and method for monitoring data of motor train unit, electronic device and storage medium
CN115598416A (en) * 2022-09-16 2023-01-13 珠海多创科技有限公司(Cn) Method and system for processing station area sampling signal, storage medium and computer equipment

Family Cites Families (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN100383535C (en) * 2006-01-24 2008-04-23 北京工业大学 Method and device for calibrating wide-band sampling oscillograph
CN1819458A (en) * 2006-03-07 2006-08-16 北京工业大学 Method and apparatus for utilizing wide-band sampling oscillometer as signalling source
CN100578232C (en) * 2006-10-26 2010-01-06 史松涛 Method and circuit of obtaining wave shape trigger signal of oscilloscope
CN100465944C (en) * 2007-04-13 2009-03-04 北京工业大学 Time-base dither method for compensated oscilloscope

Cited By (23)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN101639494B (en) * 2008-07-29 2011-08-24 三菱电机株式会社 Electronic indicator
CN102109542B (en) * 2009-12-25 2015-10-07 北京普源精电科技有限公司 The digital oscilloscope of a kind of configurable digital multiplexing interpolation and digital filtering function
CN102109542A (en) * 2009-12-25 2011-06-29 北京普源精电科技有限公司 Digital oscilloscope capable of configuring multiplex digital interpolating and digital filtering functions
CN102170111A (en) * 2011-05-03 2011-08-31 国网电力科学研究院 Optimal-design-based variable sampling rate re-sampling method
CN102170111B (en) * 2011-05-03 2015-02-18 国网电力科学研究院 Optimal-design-based variable sampling rate re-sampling method
CN104101751B (en) * 2014-07-03 2016-10-26 电子科技大学 Digital storage oscilloscope vertical resolution based on comentropy improves method
CN105897632A (en) * 2015-01-26 2016-08-24 中兴通讯股份有限公司 Data processing method and device
CN105353187A (en) * 2015-11-16 2016-02-24 杭州佳和电气股份有限公司 Real-time waveform reconstruction method based on three-point asynchronous sampling
CN108872667B (en) * 2017-05-12 2022-02-11 北京普源精电科技有限公司 Digital oscilloscope with high-precision waveform analysis function
CN108872667A (en) * 2017-05-12 2018-11-23 北京普源精电科技有限公司 A kind of digital oscilloscope with high-precision waveform analysis function
CN107643434B (en) * 2017-08-29 2019-12-27 电子科技大学 Complex waveform triggering method based on segmented Chebyshev distance
CN107643434A (en) * 2017-08-29 2018-01-30 电子科技大学 A kind of complicated wave form triggering method based on segmentation Chebyshev's distance
CN108121396B (en) * 2017-12-19 2020-12-01 电子科技大学 Selection method of variable fractional sampling rate
CN108121396A (en) * 2017-12-19 2018-06-05 电子科技大学 A kind of choosing method of variable fraction time sampling rate
CN108776264B (en) * 2018-07-26 2020-04-14 电子科技大学 FFT analysis device of digital oscilloscope
CN108776264A (en) * 2018-07-26 2018-11-09 电子科技大学 The fft analysis device of digital oscilloscope
CN111596110A (en) * 2019-02-05 2020-08-28 特克特朗尼克公司 Multi-rate data for S-parameter extraction
CN112994685A (en) * 2019-12-12 2021-06-18 上海交通大学 Method for improving output linearity of digital phase converter
CN112994685B (en) * 2019-12-12 2022-08-16 上海交通大学 Method for improving output linearity of digital phase converter
CN115086361A (en) * 2022-05-16 2022-09-20 成都汇研智通科技合伙企业(有限合伙) Analysis system and method for monitoring data of motor train unit, electronic device and storage medium
CN115086361B (en) * 2022-05-16 2023-06-16 成都汇研智通科技合伙企业(有限合伙) Analysis system and method for monitoring data of motor train unit, electronic equipment and storage medium
CN115598416A (en) * 2022-09-16 2023-01-13 珠海多创科技有限公司(Cn) Method and system for processing station area sampling signal, storage medium and computer equipment
CN115598416B (en) * 2022-09-16 2024-01-30 珠海多创科技有限公司 Processing method, system, storage medium and computer equipment for area sampling signal

Also Published As

Publication number Publication date
CN100504400C (en) 2009-06-24

Similar Documents

Publication Publication Date Title
CN100504400C (en) Oscilloscope high speed signal reconstruction method
WO2018188228A1 (en) High-precision frequency measuring system and method
US4057756A (en) Signal processors
Wei et al. Generalized wavelet transform based on the convolution operator in the linear canonical transform domain
Xu et al. Reconstruction of digital spectrum from periodic nonuniformly sampled signals in offset linear canonical transform domain
CN104897962A (en) Single-frequency signal short sample high precision frequency measurement method and device based on relatively prime perception
CN109521992B (en) Linear frequency modulation signal generation method without multiplier based on CORDIC algorithm
US6567030B1 (en) Sample synthesis for matching digitizers in interleaved systems
CN111224672A (en) Multi-harmonic signal undersampling method based on multi-channel time delay
CN107977043B (en) Selection method of variable fractional sampling rate
CN105759255B (en) A kind of CIC polyphase interpolating filtering ultrasound phase-control array beam time-delay method
CN110784229B (en) MWC (wrap-through multi-carrier) rear-end signal reconstruction method with analog filter compensation based on fast Fourier transform
CN102684831A (en) Digital multichannel correlated processing system and output method for buffer module in same
US6728742B1 (en) Data storage patterns for fast fourier transforms
CN109716720A (en) The splicing of time sequencing frequency spectrum
CN103490783A (en) Method for converting analog signals into digital information
CN106230441B (en) A kind of compressed sensing observing matrix building method of the variable dimension based on m-sequence
CN108121396B (en) Selection method of variable fractional sampling rate
CN104483546B (en) Spectrum analysis method of FPGA (Field Programmable Gate Array) digital logic signal
CN104218954A (en) Method and device for compressed sampling of broadband array antenna
US6295547B1 (en) Fourier transform apparatus
CN113884996A (en) Multi-time-width pulse signal correction method and system of special test equipment for radar
CN110808935B (en) Accurate and efficient implementation method and device for autocorrelation operation of linear frequency modulation signal
NL8402009A (en) SIGNAL PROCESSING DEVICE.
CN1191537C (en) Equipment and method for realizing filter impulsing frequency responsive preset point by anchoring physics method

Legal Events

Date Code Title Description
C06 Publication
PB01 Publication
C10 Entry into substantive examination
SE01 Entry into force of request for substantive examination
C14 Grant of patent or utility model
GR01 Patent grant
ASS Succession or assignment of patent right

Owner name: UNI-TREND TECHNOLOGY (CHINA) CO., LTD.

Free format text: FORMER OWNER: ELECTRON SCIENCE + TECHNOLOGY UNIV.

Effective date: 20110518

C41 Transfer of patent application or patent right or utility model
COR Change of bibliographic data

Free format text: CORRECT: ADDRESS; FROM: 610054 NO. 4, SECTION 2, JIANSHE NORTH ROAD, CHENGDU CITY, SICHUAN PROVINCE TO: 523925 BEISHAN VILLAGE, HUMEN TOWN, DONGGUAN CITY, GUANGDONG PROVINCE

TR01 Transfer of patent right

Effective date of registration: 20110518

Address after: 523925, Humen Town, Guangdong, Dongguan

Patentee after: Uni-Trend Technology (China) Co., Ltd.

Address before: 610054 No. two, Jianshe North Road, Chengdu, Sichuan, four

Patentee before: University of Electronic Science and Technology of China

C56 Change in the name or address of the patentee
CP02 Change in the address of a patent holder

Address after: 523808, No. 6, industrial North Road, Songshan hi tech Industrial Development Zone, Guangdong, Dongguan

Patentee after: Uni-Trend Technology (China) Co., Ltd.

Address before: 523925, Humen Town, Guangdong, Dongguan

Patentee before: Uni-Trend Technology (China) Co., Ltd.

CP01 Change in the name or title of a patent holder

Address after: 523808 No. 6 industrial North Road, Songshan Lake high tech Industrial Development Zone, Dongguan, Guangdong

Patentee after: Uno Technology (China) Limited by Share Ltd

Address before: 523808 No. 6 industrial North Road, Songshan Lake high tech Industrial Development Zone, Dongguan, Guangdong

Patentee before: Uni-Trend Technology (China) Co., Ltd.

CP01 Change in the name or title of a patent holder