期刊文献+

基于多尺度Laws纹理能量和低秩分解的织物疵点检测算法

Fabric defects detection algorithm based on multi-scale Laws texture energy and low-rank decomposition
下载PDF
导出
摘要 为提高织物疵点检测算法对简单纹理织物、模式纹理织物及条纹纹理织物检测时的普适性和准确性,提出了一种基于多尺度Laws纹理能量和低秩分解的织物疵点检测算法。首先,对织物图像进行直方图均衡化并将处理后的图像均匀划分为子图像块;其次,对每个子图像块提取28个纹理能量特征(利用7个Laws滤波模板在4个尺度上提取),计算所有子图像块提取到的特征均值并组成特征矩阵;然后,利用特征矩阵构建低秩分解模型,通过方向交替方法(ADM)优化求解,得到低秩部分和稀疏部分;最后,由稀疏部分生成疵点显著图,采用迭代阈值分割法对其进行分割,得到织物疵点检测结果。为验证该算法的有效性,在织物图像数据集选取了包含错纬、断经、跳花、破洞等常见疵点的织物图像,并将实验结果与已有3种算法进行了对比。实验结果表明,该算法在简单纹理织物、模式纹理织物及条纹纹理织物检测上具有更好的普适性和准确性,且检测效率具有一定优势。 Objective In order to improve the universality and accuracy of fabric defects detection algorithm for simple textured fabric,pattern textured fabric and stripe textured fabric.A fabric defects detection algorithm based on multiscale Laws of texture energy and low-rank decomposition was proposed.Method Firstly,the fabric image is equalized by histogram,and the image is evenly divided into sub-image blocks.Secondly,28 texture energy features were extracted from each sub-image block(7 Laws filter templates were used to extract the features on 4 scales),and the mean values of all sub-image blocks were calculated,and the feature matrix was formed.Then,the low-rank decomposition model is constructed by the feature matrix,and the low-rank and spare parts are obtained by the direction alternation method(ADM).Finally,the defect saliency maps are generated from the sparse part,which is segmented by iterative threshold segmentation method,and the fabric defect detection results are obtained.Results To validate the effectiveness of the proposed algorithm,the ZJU-Leaper colored fabric dataset is used for experiments.Three images,including simple textured fabric,patterned textured fabric,and striped textured fabric,were selected for the experiment,including common defects such as wrong weft,broken warp,flaking and holes.The image size is 512 pixels×512 pixels.First,the key elements of the algorithm are analyzed.In the feature extraction section,the saliency maps generated with different numbers of Laws filter templates are compared.In the low-rank decomposition part,the saliency maps generated by choosing different balance factors are compared.The experimental results show that 28 Laws filter templates have the best detection effect,and the fabric defect saliency maps is the best when λ values of simple texture,pattern texture and stripe texture fabric are 0.02,0.12 and 0.05,respectively.Secondly,the defect saliency maps generated by the proposed algorithm in this paper is compared with Gabor combined with low-rank decomposition algorithm(the following content is expressed in Gabor+LR),HOG combined with low-rank decomposition algorithm(the following content is expressed in HOG+LR),and Gabor combined with HOG combined with low-rank decomposition algorithm to generate saliency maps(the following content is expressed in GHOG+LR).Experimental results show that:in the detection of simple texture fabrics,impurities exist in the detection results of Gabor+LR algorithm and HOG+LR algorithm,and the results of GHOG+LR algorithm and the results of the algorithm in this paper are satisfactory.In the detection of pattern-texturing fabrics,the results of the proposed algorithm in this paper are ideal.However,error detection occurs in the detection results of Gabor+LR algorithm and HOG+LR algorithm,and a small number of impurities also occur in the detection results of GHOG+LR algorithm.In the detection of striped texture fabrics,the results of the proposed algorithm in this paper also are relatively ideal.A small number of impurities appears in the detection results of the GHOG+LR algorithm,while the Gabor+LR algorithm will have error detection when the fabric image does not have obvious defects,and a large number of impurities still appear in the detection of the HOG+LR algorithm.Finally,the timeliness analysis of the algorithm is carried out,and the results show that the detection speed of the proposed algorithm has certain advantages.Conclusion In this paper,we propose a fabric defect detection algorithm based on multiscale Laws texture energy and low-rank decomposition.In the feature extraction part,28 Laws texture energy features are extracted based on four image scales to generate the feature matrix.In the low-rank decomposition part,the low-rank decomposition model is established,and the direction alternation method(ADM)is used to optimize it to get the low-rank and sparse parts of the feature matrix.Experimental results show that the proposed algorithm performs better than other algorithms in detecting simple textured fabrics,patterned textured fabrics,and striped textured fabrics,with some advantages in detection speed.Therefore,the proposed algorithm has better generality,accuracy and detection efficiency.
作者 王振华 张周强 昝杰 刘江浩 WANG Zhenhua;ZHANG Zhouqiang;ZAN Jie;LIU Jianghao(School of Mechanical and Electrical Engineering,Xi'an Polytechnic University,Xi'an,Shaanxi 710600,China;Shaanxi Key Laboratory of Functional Garment Fabrics,Xi'an Polytechnic University,Xi'an,Shaanxi 710600,China)
出处 《纺织学报》 EI CAS CSCD 北大核心 2024年第4期96-104,共9页 Journal of Textile Research
基金 国家自然科学基金青年基金项目(61701384) 陕西省教育厅重点科学研究计划项目(20JS051) 西安工程大学柯桥纺织产业创新研究院项目(19RQYB03) 陕西省自然科学基础研究计划(2023-JC-YB-288) 湖北省数字化纺织装备重点实验室开放课题项目(KDTL2020005)。
关键词 织物疵点 疵点检测 Laws纹理 纹理能量 特征提取 矩阵低秩分解 fabric defect defect detection Laws texture texture energy feature extraction matrix low-rank decomposition
  • 相关文献

参考文献4

二级参考文献40

  • 1蔡鹏,杨磊,罗俊丽.一种基于卷积神经网络模型融合的织物疵点检测方法[J].北京服装学院学报(自然科学版),2020,40(1):55-62. 被引量:5
  • 2杨彬蔚,陆系群,陈纯.一种纺织印染图案的多尺度彩色分割算法[J].浙江大学学报(工学版),2005,39(4):530-533. 被引量:7
  • 3诸葛振荣,徐敏,刘洋飞.基于Mean Shift的织物图像分割算法[J].纺织学报,2007,28(10):108-111. 被引量:16
  • 4XIE X. A review of recent advances in surface defect detection using texture analysis techniques [ J ]. Electronic Letters on Computer Vision and Image Analysis, 2008, 7(3) : 1 -22.
  • 5JING J, LI H, LIP. Combined fabric defects detection approach and quadtree decomposition [ J ]. Journal of Industrial Textiles ,2012,41 (4) :331 - 334.
  • 6NGAN H Y T, PANG G K H, YUNG N H C. Automated fabric defect detection: a review [ J ]. Image and Vision Computing, 2011, 29(7) : 442 -458.
  • 7GOLUB G H, REINSCH C. Singular value decomposition and least squares solutions [ J ]. Numerische Mathematik, 1970, 14 (5) : 403 - 420.
  • 8KALNINS Y R, PAKALNITE I. Singular value decomposition of images with the simple elements [ J]. Computer Modelling and New Technologies, 2011,15(1): 49 -54.
  • 9CHEN S, FENG J. Research on detection of fabric defects based on singular value decomposition [ C ]// IEEE International Conference on Information and Automation (ICIA). Harbin: [s. n.], 2010: 857- 860.
  • 10CHANDRA J K, DATTA A K. Detection of defects in fabrics using subimage-based singular value decomposition [ J ]. Journal of the Textile Institute, 2013, 104(3): 296-230.

共引文献61

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部