KR101707337B1 - Multiresolution non-local means filtering method for image denoising - Google Patents
Multiresolution non-local means filtering method for image denoising Download PDFInfo
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- KR101707337B1 KR101707337B1 KR1020150165299A KR20150165299A KR101707337B1 KR 101707337 B1 KR101707337 B1 KR 101707337B1 KR 1020150165299 A KR1020150165299 A KR 1020150165299A KR 20150165299 A KR20150165299 A KR 20150165299A KR 101707337 B1 KR101707337 B1 KR 101707337B1
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Abstract
The present invention relates to a multi-resolution NLM filtering method for image degusting for decomposing a wavelet decomposition signal and a frequency into subbands and then applying the restored signal to an approximate subband after NLM filtering to remove low frequency noise components of the MRI image , Applying a wavelet transform to cause noise images to appear in multiple subbands, allowing the NLM filter to be applied to low-frequency subbands of signal decomposition using a wavelet filter bank, And combining the wavelet thresholds to fabricate a gonioscopic image framework and effectively remove the noise included in the MR image. Therefore, it is possible to provide an MRI image having better quality by removing noise from a MRI image including fixed noise in a shorter time than a conventional NLM method, and maintaining the characteristics of the MRI image.
Description
The present invention relates to a multi-resolution NLM filtering method for image gouging, in particular, decomposes a wavelet decomposition signal and a frequency into subbands, NLM-filters the reconstructed signal, and applies it to an approximate subband, Resolution NLM filtering method for image ghosting to remove components.
Noise rejection in images has been studied for various applications for over half a century. The basic purpose of noise reduction in an image is to effectively reduce noise while maintaining features. For use in medical applications, magnetic resonance imaging (MRI) eliminates phase information to prevent artificial phase formation. MR images are sensitive to artificial machining or noise sources.
The noise of the MR (magnetic resonance) signal is caused by a change in the severity of the deterioration through thermal oscillation of ions and electrons in the receiving coil and the sample in useful clinical image information of a part of the MR image.
A number of noise reduction methods have been developed over the years. Among these methods, the method of using the threshold value of wavelets is the most widely used method. It is an excellent localization property of wavelet and is used as an essential signal processing and image processing tool for various applications.
Wavelength doughening removes the noise in it while maintaining the characteristics of the signal. In the wavelet threshold, the signal is decomposed into low frequency and high frequency subbands, and since most of the image information is concentrated on several large coefficients, high frequency subbands are processed through hard or soft threshold operations.
The most important task in wavelet critical processing is the selection of threshold values. Various threshold selection strategies are proposed, for example VisuShrink, SureShrink and BayesShrink.
In the VisuShrin scheme, the universal threshold is developed by a function of the deviation of the noise and the number of samples based on the minimum and maximum error coefficients. SureShrink thresholds are optimized in terms of Stein's equitable risk estimates. The BayesShrink method determines thresholds in the Bayesian framework through Gaussian distribution modeling of wavelet coefficients.
In addition, Wang developed a Haar-based moving window that performs two wavelet transforms for local multi-scale analysis. In this way, the wavelet transform is performed in a moving window. DWT was used to remove noise from successful images.
However, there has been a demand for development of a better noise estimation method in order to provide an MRI image in which noise is effectively removed.
In order to satisfy such a development requirement, the present invention is a method for decomposing a wavelet decomposition signal and a frequency into subbands, applying NLM filtering to the reconstructed signal and then applying the wavelet decomposition signal and the reconstructed signal to an approximate subband to remove a low- Resolution NLM filtering method for digital signal processing.
According to an embodiment of the present invention, there is provided a multi-resolution NLM filtering method for image gaining, comprising: inputting a photographed MR (Magnetic Resonance) image; Dividing the input MR image into an MR signal of a low frequency band and an MR signal of a high frequency band; Frequency-band signal and the high-frequency-band signal to generate one approximate value and one wavelet coefficient, and dividing the divided high-frequency-band MR signal into a low-frequency-band signal and a high- To generate two wavelet coefficients; By applying the approximate value to the NLM (Non-Local Means) filter, applying non-local mean (NLM) filtering and applying the soft threshold value to the three wavelet coefficients, the wavelet coefficients are adjusted to remove noise ; A low frequency band signal is generated by summing the NLM filtered low frequency band signal and the noise canceled high frequency band signal by the wavelet coefficient and the low frequency band signal and the high frequency band signal from which the noise is removed by the wavelet coefficient are summed Generating a signal of a high frequency band; And a step of summing signals of a low-frequency band and a high-frequency band from which noise has been removed to restore the MR signal, thereby providing a noise-free MR image.
As an embodiment related to the present invention, the soft threshold values can be applied to the real and imaginary parts of the wavelet coefficients, respectively, to adjust the wavelet coefficients.
As an embodiment related to the present invention, the soft threshold value is selected based on the value calculated by multiplying the standard deviation of the noise by a constant value (TM), and the noise can be derived based on an average of the standard deviation.
The present invention decomposes a wavelet decomposition signal and a frequency into subbands, and NLM-filtered the reconstructed signal and then applies it to an approximate subband to remove a low-frequency noise component of the MRI image. It is effective to remove noise in a shorter time than the NLM method, to maintain the characteristics of the MRI image, and to provide an MRI image having a better quality.
FIG. 1 is a view for explaining a configuration of a multi-resolution NLM filtering system for video gnoving according to the present invention.
FIG. 2 is a block diagram for explaining a multi-resolution NLM filtering method for video gnoving according to the present invention.
FIG. 3 is a diagram showing a filtering result of an MR image applied to the present invention.
It is noted that the technical terms used in the present invention are used only to describe specific embodiments and are not intended to limit the present invention. In addition, the technical terms used in the present invention should be construed in a sense generally understood by a person having ordinary skill in the art to which the present invention belongs, unless otherwise defined in the present invention, Should not be construed to mean, or be interpreted in an excessively reduced sense. In addition, when a technical term used in the present invention is an erroneous technical term that does not accurately express the concept of the present invention, it should be understood that technical terms can be understood by those skilled in the art. In addition, the general terms used in the present invention should be interpreted according to a predefined or prior context, and should not be construed as being excessively reduced.
Furthermore, the singular expressions used in the present invention include plural expressions unless the context clearly dictates otherwise. In the present invention, terms such as "comprising" or "comprising" and the like should not be construed as encompassing various elements or stages of the invention, Or may further include additional components or steps.
Hereinafter, exemplary embodiments of the present invention will be described in detail with reference to the accompanying drawings, wherein like reference numerals refer to like or similar elements throughout the several views, and redundant description thereof will be omitted.
FIG. 1 is a view for explaining a configuration of a multi-resolution NLM filtering system for video gnoving according to the present invention.
1, a multi-resolution
The
The
The
The
Then, the
Here, the soft threshold value is applied to the real part and the imaginary part of the wavelet coefficient to adjust the wavelet coefficient, respectively, and the soft threshold value is also selected based on the value calculated by multiplying the standard deviation of the noise by a constant value (TM) , The noise is derived based on an average of the standard deviation.
The multi-resolution NLM filtering method for the image dNOS is as follows.
FIG. 2 is a block diagram for explaining a multi-resolution NLM filtering method for video gnoving according to the present invention.
Figure 2 shows the block diagram of the proposed algorithm.
Dinoizing
Multi-resolution for
NLM
Filtering
The method is described below. I have marked it in dotted line according to the order of progress.
(Included in the MR image noise characteristic)
=> The proposed paper includes MR Noise Is it the same meaning as described above?
Before describing the noise removal process of the MR image, the characteristics of the noise included in the MR image will be described first. The MRI is calculated in both real and virtual images, assuming the zero mean of the Gaussian noise distribution. Thus, the dependent noise of the image follows the Rician distribution, and noise removal is difficult. The complex MR image is expressed by the following equation (1).
Where z is a complex MR image, Zreal and Zimaginary have real and imaginary components, and are independently impaired by n1 and n2 of white Gaussian noise, zero mean and standard deviation σ, r, The original size and phase. The noise of the MRI can be measured as shown in the following equation (2).
=> "Zero mean and standard deviation" for σ, r,
to
It has been named. That is, there are three symbols, and the two names are limited, so the relationship may not be clear. Please give a supplementary explanation about this part.
The size of the measured MRI is expressed in the Rician distribution as the following equation (3).
Where I 0 denotes a Bessel function of zero in order. The noise of the measured magnitude of MRI is difficult to estimate. The most commonly used method is to square the size of the MRI.
(Included in the MR image noise Removal routine)
2, the
The noise image included in the input MR image is divided into several subbands in one level wavelet transform. That is, the
The
That is, LL, HL, HH, and HL, which are decomposed into one approximate value and three wavelet coefficients, are shown in FIG. Where HH represents the approximation of horizontal and vertical wavelet coefficients in subband HL while providing diagonal wavelet coefficients.
=> Of the above description
LL
,
HL
,
HH
,
HL
In order
Additional explanation
request
. As seen in Figure 2,
LL
,
LH
,
HL
,
HH
It can be said that it is written in order. And "here
HH
diagonal
Wavelet
While providing the coefficients,
In HL
Horizontal and vertical
Wavelet
Coefficient
Approximate values
"Is it a known technology that everyone in the technical field knows? If so, please briefly mention the related materials.
The gradeless
Suppose that X (n) is a damaged signal, the noise-free signal is S (n) and the noise is N (n). If the noise signal X (n) is wavelet-transformed, a wavelet coefficient can be obtained as shown in Equation (4).
=> "X (n) is damaged
Signal called
When you do,
Noise
The missing signal is S (n),
Noi
(N)
To "
There are no mathematical expressions in which X (n), S (n), and N (n) are written.
Y jk represents the coefficient of the noise image in the wavelet domain. u jk takes a noise-free coefficient, and v jk a noise coefficient. The wavelet shrink method is a general method for noise reduction in the wavelet domain. This method is based on an appropriate adjustment of the wavelet coefficient by the threshold value. This is an effective way to isolate noise and send signals using size reduction or motion. Small absolute values of the wavelet coefficients are considered to be mostly performing noise and less content in the signal. In contrast, a signal having a high value carries important information of a wavelet coefficient. Therefore, by removing the coefficients with small absolute values and restoring the signal, a signal with low noise is generated.
The above-mentioned soft threshold value is applied to the real part and the imaginary part of the wavelet coefficient and is expressed by the following equation (5).
Where T denotes a threshold value, and u ' jk denotes inversely replaced coefficients.
The multi-resolution NLM filtering method for video gnozing according to the present invention can effectively select and calculate the threshold value and the threshold method. Various methods have been proposed for estimating the optimal threshold value, and most methods use white Gaussian noise and reduced wavelet transform. Fundamentally, this can be classified into two categories according to global threshold and threshold level .
The global threshold method selects one threshold T that can be applied to all wavelet coefficients. Different thresholds can be used between different levels in a level-dependent manner. In the present invention, the standard deviation of the noise is multiplied by a constant value TM. The threshold level can be described by Equation (6).
=> "Video" above
Dinoizing
Multi-resolution for
NLM
Filtering
The method can be effectively calculated by selecting a threshold and a threshold method. "In the article," the algorithm effectively selects the threshold and the threshold method
Calculate "
It is the part represented.
. However,
It is difficult to pinpoint exactly where thresholds and critical methods are calculated effectively. Please explain more about this part.
Where σ jk is the standard deviation of the noise of the k th scale. For adaptive estimation of the threshold level, the noise can be derived based on an average of the standard deviation.
=> Of the parts listed above,
k
th
"
You can not find content or mathematical expressions that contain. I would like to further explain this part.
The
Finally, the
As described above, the multi-resolution NLM filter means applied to the multi-resolution NLM filtering method according to the present invention has the potential to remove low-frequency noise components, unlike the standard single-level NLM filter.
When the gray scale image Y = {Y (i) | i? I} is applied to the present invention, the NLM filter is defined by the following equation (8).
Where pixel i in NLY (i) is the weighted average of all gray values in the image, and c (x) is the normalization factor. The weight w (i, j) is defined by the following equation (9).
The patch Y (N i ) and Y (N j ) of the vectorized image associated with the computation express the similarity between the neighbors of pixels N i and N j . h is used as a normalization factor. The standard deviation Gaussian kernel G (.) Is used to consider the distance between the center pixel of the patch and the other pixel.
FIG. 3 is a diagram showing a filtering result of an MR image applied to the present invention, wherein (a) is a original image, (b) is a noisy image, and (c) (D) is a filtered image applied to the present invention.
As shown in FIG. 3, the MR image obtained by the filtering operation according to the present invention and the NLM filtering are shown. Experimental results show that the generated ghost images of the proposed algorithm are not only subjective but also objectively better.
It will be apparent to those skilled in the art that various modifications and variations can be made in the present invention without departing from the spirit or essential characteristics thereof. Therefore, the embodiments disclosed in the present invention are intended to illustrate rather than limit the scope of the present invention, and the scope of the technical idea of the present invention is not limited by these embodiments. The scope of protection of the present invention should be construed according to the following claims, and all technical ideas within the scope of equivalents should be construed as falling within the scope of the present invention.
100: Multi-resolution NLM filtering system
110: input unit 120:
130: photographing part 140: noise processing part
150:
Claims (3)
Dividing the input MR image into an MR signal of a low frequency band and an MR signal of a high frequency band;
Frequency signal and a high-frequency band signal to generate one approximate value and one wavelet coefficient, and dividing the divided high-frequency-band MR signal into a low-frequency signal and a high- Dividing the signal into two wavelet coefficients;
The NLM (Non-Local Means) filter is applied to the approximate value by applying NLM (Non-Local Means) filter and the wavelet coefficients are adjusted by applying a soft threshold value to the three wavelet coefficients, Removing;
A low frequency band signal is generated by summing the NLM filtered low frequency band signal and the noise canceled high frequency band signal by the wavelet coefficient and the low frequency band signal and the high frequency band signal from which the noise is removed by the wavelet coefficient are summed Generating a signal of a high frequency band; And
Summing signals of the low-frequency band and the high-frequency band from which the noise is removed to recover an MR signal, thereby providing a noise-free MR image;
Resolution NLM filtering method for image ghosting.
Wherein the soft threshold value is applied to a real part and an imaginary part of the wavelet coefficient to adjust the wavelet coefficient, respectively.
The soft threshold value is selected based on a value calculated by multiplying a standard deviation of noise by a constant value (TM)
Wherein the noise is derived based on an average of standard deviation. ≪ RTI ID = 0.0 > 8. < / RTI >
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Cited By (3)
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CN106911410A (en) * | 2017-05-02 | 2017-06-30 | 广东工业大学 | One kind communication primary user's cognitive method and system |
KR20190119766A (en) * | 2018-04-13 | 2019-10-23 | 서울과학기술대학교 산학협력단 | Method for detecting position of radiation source using rotating modulation collimator and imaging device for performing the method |
CN115808648A (en) * | 2022-11-18 | 2023-03-17 | 无锡鸣石峻致医疗科技有限公司 | Device and method for measuring ringing noise of magnetic resonance system |
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Cited By (5)
Publication number | Priority date | Publication date | Assignee | Title |
---|---|---|---|---|
CN106911410A (en) * | 2017-05-02 | 2017-06-30 | 广东工业大学 | One kind communication primary user's cognitive method and system |
CN106911410B (en) * | 2017-05-02 | 2020-10-23 | 广东工业大学 | Communication master user sensing method and system |
KR20190119766A (en) * | 2018-04-13 | 2019-10-23 | 서울과학기술대학교 산학협력단 | Method for detecting position of radiation source using rotating modulation collimator and imaging device for performing the method |
KR102042342B1 (en) | 2018-04-13 | 2019-11-07 | 서울과학기술대학교 산학협력단 | Method for detecting position of radiation source using rotating modulation collimator and imaging device for performing the method |
CN115808648A (en) * | 2022-11-18 | 2023-03-17 | 无锡鸣石峻致医疗科技有限公司 | Device and method for measuring ringing noise of magnetic resonance system |
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