CN112767432B - Nuclear intuition fuzzy clustering image segmentation method based on differential mutation grayish wolf optimization - Google Patents

Nuclear intuition fuzzy clustering image segmentation method based on differential mutation grayish wolf optimization Download PDF

Info

Publication number
CN112767432B
CN112767432B CN202110242352.8A CN202110242352A CN112767432B CN 112767432 B CN112767432 B CN 112767432B CN 202110242352 A CN202110242352 A CN 202110242352A CN 112767432 B CN112767432 B CN 112767432B
Authority
CN
China
Prior art keywords
wolf
pixel
gray
spatial information
image
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.)
Active
Application number
CN202110242352.8A
Other languages
Chinese (zh)
Other versions
CN112767432A (en
Inventor
唐春霞
雷翔霄
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.)
Changsha Social Work College
Original Assignee
Changsha Social Work College
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 Changsha Social Work College filed Critical Changsha Social Work College
Priority to CN202110242352.8A priority Critical patent/CN112767432B/en
Publication of CN112767432A publication Critical patent/CN112767432A/en
Application granted granted Critical
Publication of CN112767432B publication Critical patent/CN112767432B/en
Active legal-status Critical Current
Anticipated expiration legal-status Critical

Links

Images

Classifications

    • GPHYSICS
    • G06COMPUTING; CALCULATING OR COUNTING
    • G06TIMAGE DATA PROCESSING OR GENERATION, IN GENERAL
    • G06T7/00Image analysis
    • G06T7/10Segmentation; Edge detection
    • G06T7/194Segmentation; Edge detection involving foreground-background segmentation
    • GPHYSICS
    • G06COMPUTING; CALCULATING OR COUNTING
    • G06FELECTRIC DIGITAL DATA PROCESSING
    • G06F18/00Pattern recognition
    • G06F18/20Analysing
    • G06F18/23Clustering techniques
    • GPHYSICS
    • G06COMPUTING; CALCULATING OR COUNTING
    • G06VIMAGE OR VIDEO RECOGNITION OR UNDERSTANDING
    • G06V10/00Arrangements for image or video recognition or understanding
    • G06V10/20Image preprocessing
    • G06V10/30Noise filtering

Landscapes

  • Engineering & Computer Science (AREA)
  • Theoretical Computer Science (AREA)
  • Data Mining & Analysis (AREA)
  • General Physics & Mathematics (AREA)
  • Physics & Mathematics (AREA)
  • Computer Vision & Pattern Recognition (AREA)
  • Bioinformatics & Computational Biology (AREA)
  • Evolutionary Biology (AREA)
  • Evolutionary Computation (AREA)
  • Bioinformatics & Cheminformatics (AREA)
  • General Engineering & Computer Science (AREA)
  • Artificial Intelligence (AREA)
  • Life Sciences & Earth Sciences (AREA)
  • Multimedia (AREA)
  • Image Analysis (AREA)

Abstract

The kernel intuitive fuzzy clustering image segmentation method based on the differential variation grayish wolf optimization comprises the following steps; step 1: setting the maximum iteration times, the clustering number and the Gaussian kernel function of the kernel intuitive fuzzy clustering algorithm; setting the size of a wolf colony and the maximum iteration times, and step 2: inputting an image; and step 3: extracting image space robust information; and 4, step 4: respectively calculating a membership matrix, a clustering center and a hesitation degree; and 5: judging the relation between a random variable rand1 and the maximum iteration times; and 6: calculating the fitness value of each gray wolf; and 7: executing a greedy mechanism, and updating alpha, beta, gamma wolf and position vectors thereof; and 8: if the algorithm termination condition is met, outputting the optimal gray wolf position; otherwise, returning to the step (4); and step 9: and (4) performing KIFCM segmentation on the image according to the optimal clustering center obtained in the step (8). The method is based on a dynamic random differential variation wolf pack position updating strategy, and optimization of a clustering center is achieved.

Description

Nuclear intuition fuzzy clustering image segmentation method based on differential mutation grayish wolf optimization
Technical Field
The invention relates to the technical field of image segmentation, in particular to a kernel intuitive fuzzy clustering image segmentation method based on differential variation grayish wolf optimization.
Background
The traditional fuzzy clustering algorithm is easy to be trapped in local optimization during image segmentation, is sensitive to noise information, is sensitive to initial clustering centers and the like.
Disclosure of Invention
In order to solve the technical problems, the invention aims to provide a kernel intuitive fuzzy clustering image segmentation method based on differential variation grayish wolf optimization, and a kernel intuitive fuzzy clustering objective function fusing image space robust information is further constructed through an image space robust information extraction strategy; and a wolf group position updating strategy based on dynamic random differential variation is provided in the wolf optimization, so that the optimization of a clustering center is realized.
In order to achieve the purpose, the invention adopts the technical scheme that:
the kernel intuitive fuzzy clustering image segmentation method based on the differential variation grayish wolf optimization comprises the following steps;
step 1: setting the maximum iteration number of the kernel intuitive fuzzy clustering algorithm to be N max M =2, cluster number C, gaussian kernel function σ; setting the size of a wolf colony as N and the maximum iteration number as MaxDT;
step 2: input image X = { X = 1 ,x 2 ,…,x n };
And step 3: extracting image space robust information;
and 4, step 4: respectively calculating membership degree matrix
Figure GDA0003824311000000021
Clustering center
Figure GDA0003824311000000022
And degree of hesitation
Figure GDA0003824311000000023
And 5: judging the relation between the random 1 and the maximum iteration time MaxDT;
step 6: according to the formula
Figure GDA0003824311000000024
Calculating the fitness value of each gray wolf;
and 7: according to the formula
Figure GDA0003824311000000025
Executing a greedy mechanism, and updating alpha, beta, gamma wolf and position vectors thereof; x i (t) is the current location of the gray wolf, X i ' (t) is the position of the gray wolf at the previous moment; fit (X) i (t)) is a fitness value at the current location of the gray wolf, fit (X' i (t)) is the fitness value of the position of the wolf at the previous moment;
and 8: if the algorithm end condition is met, outputting the optimal gray wolf position X α (i.e., the best cluster center sought); otherwise, returning to the step (4);
and step 9: and performing KIFCM segmentation on the image according to the optimal clustering center obtained in the step 8.
The third step is specifically as follows:
selecting a neighborhood window with the diameter of 5 to perform Z-shaped neighborhood window sliding without dead angles on the image so as to obtain new spatial information of image pixels,
Figure GDA0003824311000000026
is a neighborhood window with a pixel j as a center and a size of 5 multiplied by 5, and the gray value x of the pixel in the neighborhood window j The number of pixels of =0 is ζ, x j Number of pixels of =255 is η;
judging the relation between zeta + eta and the size of the domain window;
(1) When ζ + η =25, if ζ>Eta, then the spatial information of the updated pixel j is x jnew =0; otherwise if ζ<Eta, then the spatial information of the updated pixel j is x jnew =255;
(2) When zeta + eta is not equal to 25, all x in the neighborhood window are obtained j Not equal to 0 and x j Gray scale mean of not equal to 255 pixels
Figure GDA0003824311000000035
As spatial information for pixel j;
Figure GDA0003824311000000031
updating pixel spatial information, namely updating the spatial information of the pixel when the gray value of the pixel j and zeta and eta in a neighborhood window meet the following conditions;
①x j where ζ + η ≧ 2 and 0, the probability that the grayscale value of the pixel j is 0 is high, and the spatial information of the updated pixel j is:
Figure GDA0003824311000000032
②x j where =255 and ζ + η ≧ 2, the probability that the grayscale value of pixel j is 255 is large, and the spatial information of the updated pixel j is:
Figure GDA0003824311000000033
③x j ≠0,x j not equal to 255, and ζ + η is greater than or equal to 2, at this time, the probability that salt and pepper noise is hidden by other pixels in the neighborhood window is the largest, and the spatial information of the updated pixel j is as follows:
Figure GDA0003824311000000034
the specific algorithm of the step 4 is as follows:
Figure GDA0003824311000000041
Figure GDA0003824311000000042
Figure GDA0003824311000000043
the cluster number C, m =2 is a smoothing parameter, a gaussian kernel function K (x, y), and γ is a weighting factor of spatial information.
The determination method in the step 5 comprises the following steps:
(1) When rand1<1-t/MaxDT, (rand 1 is a random variable, the value of which varies between 0 and 1) depending on X i (t+1)=X i1 (t)+φ(X i2 (t)-X i3 (t)) updating the gray wolf location, X i1 、X i2 、X i3 Is the position vector of any 3 grey wolfs in the wolf group, i1, i2, i3 are belonged to [1, N]And are not repeated with each other,
Figure GDA0003824311000000044
is a random scaling factor;
(2) When 1-t/MaxDT is not more than and rand1 is less than 1, according to
Figure GDA0003824311000000045
The position of the gray wolf is updated,
Figure GDA0003824311000000046
A=(2×r 1 -1)×a、C=2×r 2 a =2-2t/MaxDT, A, C is the coefficient vector, a is the linear convergence factor, linearly decreasing from 2-0 with the number of iterations, r 1 、r 2 Is [0, 1 ]]The random variable above, maxDT, is the maximum number of iterations.
The concrete formula of the step 6 is as follows:
J KIFCM (u, v) is represented by the formula
Figure GDA0003824311000000051
Obtaining; the cluster number C, m =2 is a smoothing parameter, a gaussian kernel function K (x, y), and γ is a weighting factor of spatial information.
The invention has the beneficial effects that:
the invention introduces dynamic random difference variation and a greedy mechanism to improve the wolf algorithm so as to further improve the convergence speed and precision of the algorithm; the method comprises the steps of suppressing the influence of noise information in image information by extracting image space robust information; segmentation experiments were performed on images containing gaussian noise, salt and pepper noise, and mixed noise. Simulation results show that the text algorithm has better segmentation efficiency and effect, can effectively overcome the influence of various noise information, and segments the image background and the target.
Drawings
FIG. 1 is a schematic flow chart of the present invention.
Detailed Description
The present invention will be described in further detail with reference to the accompanying drawings.
As shown in fig. 1: a kernel intuitive fuzzy clustering image segmentation method based on differential variation grayish wolf optimization comprises the following steps;
step 1: input image X = { X 1 ,x 2 ,…,x n };
Step 2: and extracting image space robust information. And selecting a neighborhood window with the diameter of 5 to perform Z-shaped neighborhood window sliding without dead angles on the image, thereby obtaining new spatial information of image pixels.
Figure GDA0003824311000000061
Is a neighborhood window with a pixel j as a center and a size of 5 multiplied by 5, and the gray value x of the pixel in the neighborhood window j The number of pixels of =0 is ζ, x j The number of pixels of =255 is η. Determine ζ + η and fieldThe relationship of the size of the window is,
(1) When ζ + η =25, if ζ>Eta, then the spatial information of the updated pixel j is x jnew =0; otherwise if ζ<Eta, then the spatial information of the updated pixel j is x jnew =255;
(2) When zeta + eta is not equal to 25, all x in the neighborhood window are obtained j Not equal to 0 and x j Gray scale mean of not equal to 255 pixels
Figure GDA0003824311000000066
As the spatial information of the pixel j,
Figure GDA0003824311000000062
updating of pixel spatial information. And when the gray value of the pixel j and zeta and eta in the neighborhood window meet the following conditions, updating the spatial information of the pixel.
①x j ζ + η ≧ 2 and 0, the probability that the gray-scale value of the pixel j is 0 is high, and the spatial information of the updated pixel j is
Figure GDA0003824311000000063
②x j ζ + η ≧ 2 and =255, the probability that the gradation value of the pixel j is 255 at this time is high, and the spatial information of the update pixel j is
Figure GDA0003824311000000064
③x j ≠0,x j Not equal to 255, and zeta + eta is more than or equal to 2, at the moment, the possibility that other pixels in the neighborhood window imply salt and pepper noise is the largest, and the spatial information of the updated pixel j is
Figure GDA0003824311000000065
And step 3: setting kernel intuitive fuzzy clustering algorithmThe maximum number of iterations of the method is N max M =2, cluster number C, gaussian kernel function σ; setting the size of a wolf colony as N and the maximum iteration number as MaxDT;
and 4, step 4: according to the formula
Figure GDA0003824311000000071
Figure GDA0003824311000000072
Wherein, the cluster number C, m =2 bit smooth parameter, gaussian kernel function K (x, y), respectively calculate membership degree matrix and cluster center
Figure GDA0003824311000000073
Clustering center
Figure GDA0003824311000000074
And degree of hesitation
Figure GDA0003824311000000075
Gamma is a weighting factor for the spatial information.
And 5:
(1) When rand1<1-t/MaxDT, according to
X i (t+1)=X i1 (t)+φ(X i2 (t)-X i3 (t)) updating the gray wolf location. X i1 、X i2 、X i3 Is the position vector of any 3 grey wolfs in the wolf group, i1, i2, i3 are belonged to [1, N]And are not repeated.
Figure GDA0003824311000000076
Is a random scaling factor.
(2) When 1-t/MaxDT is less than or equal to rand1 is less than 1, according to
Figure GDA0003824311000000077
The position of the grey wolf is updated,
Figure GDA0003824311000000081
Figure GDA0003824311000000082
a =2-2t/MaxDT, A, C is the coefficient vector, a is the linear convergence factor, and decreases linearly from 2-0 with the number of iterations. r is 1 、r 2 Is [0, 1 ]]A random variable of (c). MaxDT is the maximum number of iterations.
Step 6: according to the formula
Figure GDA0003824311000000083
Calculating the fitness value of each gray wolf;
and 7: according to the formula
Figure GDA0003824311000000084
Executing a greedy mechanism, and updating alpha, beta, gamma wolf and position vectors thereof;
and 8: if the algorithm end condition is met, outputting the optimal gray wolf position X α (i.e., the best cluster center sought); otherwise, returning to the step (4);
and step 9: and (4) performing KIFCM segmentation on the image according to the optimal clustering center obtained in the step (8).
In order to test the optimization performance of the improved gray wolf algorithm (marked as IGWO), six classical test functions f 1-f 6 shown in the table 1 are taken as objects, and the optimization result is compared with GWO algorithm and MGWO algorithm. Wherein: f 1-f 3 are variable dimension single mode functions, and f 4-f 6 are variable dimension multi-mode functions.
And (3) combining an improved grayish wolf optimization algorithm and a kernel intuitive fuzzy clustering algorithm, clustering on 6 functions and Iris data and segmenting the noise-containing image. The test result shows that the algorithm has good clustering effect and can realize better segmentation on the image containing the noise.
TABLE 1 classical test function
Figure GDA0003824311000000085
Figure GDA0003824311000000091
TABLE 2 comparison of optimized Performance for IGWO, MGWO and GWO
Figure GDA0003824311000000092
From Table 2, it can be seen that the function f is either a single mode function 1 ~f 3 Or a multi-modal function f 4 ~f 6 The optimizing precision of the IGWO algorithm is obviously higher than that of GWO and the MGWO algorithm.
In order to verify the kernel intuitive fuzzy clustering image segmentation method based on the differential variation grayish wolf optimization, the clustering number is selected to be 2, and the maximum iteration number is 100. And respectively adopting IFCM, KIFCM and IGWO _ KIFCM algorithms to segment images containing Gaussian noise, salt and pepper noise and mixed noise. According to the segmentation result, the IGWO _ KIFCM has the best segmentation effect on the image containing the noise, and meanwhile, the IGWO _ KIFCM optimizes the clustering center by adopting IGWO, so that the algorithm efficiency is greatly improved.

Claims (4)

1. The kernel intuitive fuzzy clustering image segmentation method based on the differential variation grayish wolf optimization is characterized by comprising the following steps of;
step 1: setting the maximum iteration number of the kernel intuitive fuzzy clustering algorithm to be N max M =2, cluster number C, gaussian kernel function σ; setting the size of a wolf group as N and the maximum iteration times as MaxDT;
step 2: input image X = { X 1 ,x 2 ,…,x n };
And step 3: extracting image space robust information;
and 4, step 4: respectively calculating membership degree matrix
Figure FDA0003824310990000011
Clustering center
Figure FDA0003824310990000012
And degree of hesitation
Figure FDA0003824310990000013
And 5: judging the relation between a random variable rand1 and the maximum iteration number MaxDT;
step 6: according to the formula
Figure FDA0003824310990000014
Calculating the fitness value of each gray wolf; fit (u) is the fitness value at the current position of wolf's u, J KIFCM (u, v) is a target function of the KIFCM algorithm, u is any pixel in the image, and v is a clustering center;
and 7: according to the formula
Figure FDA0003824310990000015
Executing a greedy mechanism, and updating alpha, beta, gamma wolf and position vectors thereof; x i (t) is the current location of the gray wolf, X i ' (t) is the position of the gray wolf at the previous moment; fit (X) i (t)) is a fitness value at the current location of the gray wolf, fit (X' i (t)) is the fitness value of the position of the wolf at the previous moment;
and 8: if the algorithm end condition is met, outputting the optimal gray wolf position X a The obtained cluster center is the optimal cluster center; otherwise, returning to the step (4);
and step 9: performing KIFCM segmentation on the image according to the optimal clustering center obtained in the step 8;
the concrete formula of the step 6 is as follows:
J KIFCM (u, v) is represented by the formula
Figure FDA0003824310990000021
Obtaining; the cluster number C, m =2 is a smoothing parameter, a gaussian kernel function K (x, y), and γ is a weighting factor of spatial information.
2. The difference variant grayish wolf optimization-based kernel intuitive fuzzy clustering image segmentation method according to claim 1, wherein the step 3 is specifically:
selecting a neighborhood window with the diameter of 5 to perform Z-shaped neighborhood window sliding without dead angles on the image so as to obtain new spatial information of image pixels,
Figure FDA0003824310990000022
is a neighborhood window with a pixel j as a center and a size of 5 multiplied by 5, and the gray value x of the pixel in the neighborhood window j The number of pixels of =0 is ζ, x j Number of pixels of =255 is η;
judging the relation between zeta + eta and the size of the neighborhood window;
(1) When ζ + η =25, if ζ>Eta, then the spatial information of the updated pixel j is x jnew =0; otherwise if ζ<Eta, then the spatial information of the updated pixel j is x jnew =255;
(2) When zeta + eta ≠ 25, all x in the neighborhood window are obtained j Not equal to 0 and x j Gray scale mean of not equal to 255 pixels
Figure FDA0003824310990000023
As spatial information for pixel j;
Figure FDA0003824310990000024
updating pixel spatial information, namely updating the spatial information of the pixel when the gray value of the pixel j and zeta and eta in a neighborhood window meet the following conditions;
①x j =0, and ζ + η ≧ 2, the probability that the grayscale value of the pixel j is 0 at this time is high, and the spatial information of the update pixel j is:
Figure FDA0003824310990000031
②x j =255, and ζ + ηAnd 2, the probability that the gray value of the pixel j is 255 is high, and the spatial information of the updated pixel j is as follows:
Figure FDA0003824310990000032
③x j ≠0,x j and # 255, and ζ + η is greater than or equal to 2, at this time, the probability that salt and pepper noise is hidden by other pixels in the neighborhood window is the largest, and the spatial information of the updated pixel j is as follows:
Figure FDA0003824310990000033
3. the kernel-intuitive fuzzy clustering image segmentation method based on differential variation grayish wolf optimization according to claim 1, characterized in that the specific algorithm of the step 4 is:
Figure FDA0003824310990000034
Figure FDA0003824310990000035
Figure FDA0003824310990000041
wherein the cluster number C, m =2 is a smoothing parameter, the gaussian kernel function K (x, y), γ is a weighting factor of the spatial information, and m is 0 Is a set threshold.
4. The method for kernel-intuitive fuzzy clustering image segmentation based on differential mutation grayish wolf optimization according to claim 1, wherein the determination method in the step 5 is:
(1) When rand1<1-t/MaxDT,According to
Figure FDA0003824310990000042
Updating the position of the gray wolf, X i1 、X i2 、X i3 Is the position vector of any 3 grey wolfs in the wolf group, i1, i2, i3 are belonged to [1, N]And are not repeated with each other,
Figure FDA0003824310990000043
is a random scaling factor; t is a specific time, X i (t + 1) is the current position of the gray wolf at time t +1, X i1 (t) is the position vector of the 1 st gray wolf in the wolf group at the time t,
Figure FDA0003824310990000044
the random scaling quantity is the difference value of the position vectors of the 2 nd grey wolf and the 3 rd grey wolf in the wolf group at the time t;
(2) When 1-t/MaxDT is less than or equal to rand1 is less than 1, according to
Figure FDA0003824310990000045
The position of the gray wolf is updated,
Figure FDA0003824310990000046
A=(2×r 1 -1)×a、C=2×r 2 a =2-2t/MaxDT, A, C is the coefficient vector, a is the linear convergence factor, linearly decreasing from 2-0 with the number of iterations, r 1 、r 2 Is [0, 1 ]]MaxDT is the maximum number of iterations.
CN202110242352.8A 2021-02-24 2021-02-24 Nuclear intuition fuzzy clustering image segmentation method based on differential mutation grayish wolf optimization Active CN112767432B (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
CN202110242352.8A CN112767432B (en) 2021-02-24 2021-02-24 Nuclear intuition fuzzy clustering image segmentation method based on differential mutation grayish wolf optimization

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
CN202110242352.8A CN112767432B (en) 2021-02-24 2021-02-24 Nuclear intuition fuzzy clustering image segmentation method based on differential mutation grayish wolf optimization

Publications (2)

Publication Number Publication Date
CN112767432A CN112767432A (en) 2021-05-07
CN112767432B true CN112767432B (en) 2022-10-25

Family

ID=75691347

Family Applications (1)

Application Number Title Priority Date Filing Date
CN202110242352.8A Active CN112767432B (en) 2021-02-24 2021-02-24 Nuclear intuition fuzzy clustering image segmentation method based on differential mutation grayish wolf optimization

Country Status (1)

Country Link
CN (1) CN112767432B (en)

Families Citing this family (1)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN113688960A (en) * 2021-10-27 2021-11-23 南昌工程学院 Grey wolf optimization GHFCM-based residential power data clustering method and device

Family Cites Families (5)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN109145921B (en) * 2018-08-29 2021-04-09 江南大学 Image segmentation method based on improved intuitive fuzzy C-means clustering
CN109886976A (en) * 2019-02-19 2019-06-14 湖北工业大学 A kind of image partition method and system based on grey wolf optimization algorithm
CN112085059B (en) * 2020-08-06 2023-10-20 温州大学 Breast cancer image feature selection method based on improved sine and cosine optimization algorithm
CN111932556A (en) * 2020-08-11 2020-11-13 中国科学院微小卫星创新研究院 Multilevel threshold image segmentation method
CN112163570B (en) * 2020-10-29 2021-10-19 南昌大学 SVM (support vector machine) electrocardiosignal identification method based on improved Husky algorithm optimization

Also Published As

Publication number Publication date
CN112767432A (en) 2021-05-07

Similar Documents

Publication Publication Date Title
CN108596258B (en) Image classification method based on convolutional neural network random pooling
CN110189334B (en) Medical image segmentation method of residual error type full convolution neural network based on attention mechanism
CN109800754B (en) Ancient font classification method based on convolutional neural network
CN110048827B (en) Class template attack method based on deep learning convolutional neural network
CN113313657B (en) Unsupervised learning method and system for low-illumination image enhancement
CN109711426B (en) Pathological image classification device and method based on GAN and transfer learning
CN109754078A (en) Method for optimization neural network
JP5025893B2 (en) Information processing apparatus and method, recording medium, and program
WO2019136772A1 (en) Blurred image restoration method, apparatus and device, and storage medium
CN107392919B (en) Adaptive genetic algorithm-based gray threshold acquisition method and image segmentation method
CN115661144B (en) Adaptive medical image segmentation method based on deformable U-Net
CN111652321A (en) Offshore ship detection method based on improved YOLOV3 algorithm
CN111242906B (en) Support vector data description breast image anomaly detection method
CN114511576B (en) Image segmentation method and system of scale self-adaptive feature enhanced deep neural network
CN111784595B (en) Dynamic tag smooth weighting loss method and device based on historical record
US20240054345A1 (en) Framework for Learning to Transfer Learn
CN108010069A (en) Optimize the rapid image matching method of algorithm and grey correlation analysis based on whale
WO2010043954A1 (en) Method, apparatus and computer program product for providing pattern detection with unknown noise levels
CN112767432B (en) Nuclear intuition fuzzy clustering image segmentation method based on differential mutation grayish wolf optimization
Zhang et al. Broadening differential privacy for deep learning against model inversion attacks
CN107240100B (en) Image segmentation method and system based on genetic algorithm
CN116563682A (en) Attention scheme and strip convolution semantic line detection method based on depth Hough network
Wei et al. An incremental self-labeling strategy for semi-supervised deep learning based on generative adversarial networks
Chen et al. DOF: A demand-oriented framework for image denoising
CN115293966A (en) Face image reconstruction method and device and storage medium

Legal Events

Date Code Title Description
PB01 Publication
PB01 Publication
SE01 Entry into force of request for substantive examination
SE01 Entry into force of request for substantive examination
GR01 Patent grant
GR01 Patent grant