Fabric Defect Detection Based on Gabor Filter and Tensor Low-Rank Recovery

Fabric defect detection plays a curial step in the quality control of textiles. Existing fabric defect detection methods are lack of adaptability and have a poor detection performance. A novel fabric defect detection method based on Gabor filter and tensor low-rank recovery was proposed in this paper. Defect-free fabric images have the specified direction, while defects damage their regularity of direction. Therefore, the direction feature is curial for fabric defect detection. For different kinds of fabric image, the direction information is also distinct. In order to characterize the direction information for all kinds of fabric image, we adopted a bank of Gabor directional filters to extract directional information, and generated the directional Gabor filtered maps. Thereafter, an efficient TRPCA model is proposed to decompose the feature tensor which is generated by stacking the feature vector of all the feature maps into a low-rank tensor and a sparse tensor by the alternating direction method of multipliers according to the tensor recovery (ADMM-TR) techniques. Finally, the saliency map generated by the sparse tensor part is segmented via the improved adaptive thresholding algorithm to locate the defective regions. Experimental results demonstrate that our algorithm is superior to the state-of-the-art.

[1]  Yong Guo,et al.  Fabric defect detection using local contrast deviations , 2010, Multimedia Tools and Applications.

[2]  P. Satyanarayana,et al.  Defect Detection in Fabric using Wavelet Transform and Genetic Algorithm , 2016 .

[3]  Jian Zhou,et al.  Unsupervised fabric defect segmentation using local patch approximation , 2016 .

[4]  Li Ma,et al.  Optimum Gabor filter design and local binary patterns for texture segmentation , 2008, Pattern Recognit. Lett..

[5]  Yin Zhang,et al.  Fixed-Point Continuation for l1-Minimization: Methodology and Convergence , 2008, SIAM J. Optim..

[6]  Yi Ma,et al.  Robust principal component analysis? , 2009, JACM.

[7]  Junfeng Jing Automatic Defect Detection of Patterned Fabric via Combining the Optimal Gabor Filter and Golden Image Subtraction , 2015 .

[8]  Emmanuel J. Candès,et al.  A Singular Value Thresholding Algorithm for Matrix Completion , 2008, SIAM J. Optim..

[9]  Wotao Yin,et al.  Parallel Multi-Block ADMM with o(1 / k) Convergence , 2013, Journal of Scientific Computing.

[10]  John Wright,et al.  Robust Principal Component Analysis: Exact Recovery of Corrupted Low-Rank Matrices via Convex Optimization , 2009, NIPS.

[11]  Li Mi Application of Gaussian mixture model on defect detection of print fabric , 2015 .

[12]  Mohand Saïd Allili,et al.  Texture Modeling Using Contourlets and Finite Mixtures of Generalized Gaussian Distributions and Applications , 2014, IEEE Transactions on Multimedia.

[13]  Lining Sun,et al.  Detection of chemical fabric defects on the basis of morphological processing , 2016 .

[14]  Grantham Pang,et al.  Fabric inspection based on the Elo rating method , 2016, Pattern Recognit..

[15]  Gaoming Jiang,et al.  Warp-knitted fabric defect segmentation based on non-subsampled Contourlet transform , 2016 .

[16]  Jian Zhou,et al.  Dictionary learning framework for fabric defect detection , 2014 .

[17]  M. Kilmer,et al.  Factorization strategies for third-order tensors , 2011 .

[18]  Wei Liu,et al.  Tensor Robust Principal Component Analysis: Exact Recovery of Corrupted Low-Rank Tensors via Convex Optimization , 2016, 2016 IEEE Conference on Computer Vision and Pattern Recognition (CVPR).

[19]  Xi Chen,et al.  Defect detection on the fabric with complex texture via dual-scale over-complete dictionary , 2016 .