Face hallucination using orthogonal canonical correlation analysis

Abstract. A two-step face-hallucination framework is proposed to reconstruct a high-resolution (HR) version of a face from an input low-resolution (LR) face, based on learning from LR–HR example face pairs using orthogonal canonical correlation analysis (orthogonal CCA) and linear mapping. In the proposed algorithm, face images are first represented using principal component analysis (PCA). Canonical correlation analysis (CCA) with the orthogonality property is then employed, to maximize the correlation between the PCA coefficients of the LR and the HR face pairs to improve the hallucination performance. The original CCA does not own the orthogonality property, which is crucial for information reconstruction. We propose using orthogonal CCA, which is proven by experiments to achieve a better performance in terms of global face reconstruction. In addition, in the residual-compensation process, a linear-mapping method is proposed to include both the inter- and intrainformation about manifolds of different resolutions. Compared with other state-of-the-art approaches, the proposed framework can achieve a comparable, or even better, performance in terms of global face reconstruction and the visual quality of face hallucination. Experiments on images with various parameter settings and blurring distortions show that the proposed approach is robust and has great potential for real-world applications.

[1]  Takeo Kanade,et al.  Limits on super-resolution and how to break them , 2000, Proceedings IEEE Conference on Computer Vision and Pattern Recognition. CVPR 2000 (Cat. No.PR00662).

[2]  Zhe L. Lin,et al.  Fast Image Super-Resolution Based on In-Place Example Regression , 2013, 2013 IEEE Conference on Computer Vision and Pattern Recognition.

[3]  Chun Qi,et al.  Global consistency, local sparsity and pixel correlation: A unified framework for face hallucination , 2014, Pattern Recognit..

[4]  Bir Bhanu,et al.  Face image super-resolution using 2D CCA , 2014, Signal Process..

[5]  Yueting Zhuang,et al.  Hallucinating faces: LPH super-resolution and neighbor reconstruction for residue compensation , 2007, Pattern Recognit..

[6]  John Shawe-Taylor,et al.  Sparse canonical correlation analysis , 2009, Machine Learning.

[7]  Lisimachos P. Kondi,et al.  An image super-resolution algorithm for different error levels per frame , 2006, IEEE Transactions on Image Processing.

[8]  Kin-Man Lam,et al.  Image magnification based on a blockwise adaptive Markov random field model , 2008, Image Vis. Comput..

[9]  Harry Shum,et al.  Face Hallucination: Theory and Practice , 2007, International Journal of Computer Vision.

[10]  Aline Roumy,et al.  Single-Image Super-Resolution via Linear Mapping of Interpolated Self-Examples , 2014, IEEE Transactions on Image Processing.

[11]  Wen Gao,et al.  The CAS-PEAL Large-Scale Chinese Face Database and Baseline Evaluations , 2008, IEEE Transactions on Systems, Man, and Cybernetics - Part A: Systems and Humans.

[12]  Quan-Sen Sun,et al.  Orthogonal canonical correlation analysis and its application in feature fusion , 2013, Proceedings of the 16th International Conference on Information Fusion.

[13]  Kin-Man Lam,et al.  Multi-resolution feature fusion for face recognition , 2014, Pattern Recognit..

[14]  Yu Hu,et al.  A novel kernel-based framework for facial-image hallucination , 2011, Image Vis. Comput..

[15]  S T Roweis,et al.  Nonlinear dimensionality reduction by locally linear embedding. , 2000, Science.

[16]  Junping Zhang,et al.  Super-resolution of human face image using canonical correlation analysis , 2010, Pattern Recognit..

[17]  Kin-Man Lam,et al.  Eigentransformation-based face super-resolution in the wavelet domain , 2012, Pattern Recognit. Lett..

[18]  Chun Qi,et al.  Hallucinating face by position-patch , 2010, Pattern Recognit..

[19]  Kin-Man Lam,et al.  Example-based image super-resolution with class-specific predictors , 2009, J. Vis. Commun. Image Represent..

[20]  Seungjin Choi,et al.  Two-Dimensional Canonical Correlation Analysis , 2007, IEEE Signal Processing Letters.

[21]  Thomas S. Huang,et al.  Image Super-Resolution Via Sparse Representation , 2010, IEEE Transactions on Image Processing.

[22]  D. Yeung,et al.  Super-resolution through neighbor embedding , 2004, CVPR 2004.

[23]  Lawrence K. Saul,et al.  Think Globally, Fit Locally: Unsupervised Learning of Low Dimensional Manifold , 2003, J. Mach. Learn. Res..

[24]  Eero P. Simoncelli,et al.  Image quality assessment: from error visibility to structural similarity , 2004, IEEE Transactions on Image Processing.

[25]  Michael Elad,et al.  Restoration of a single superresolution image from several blurred, noisy, and undersampled measured images , 1997, IEEE Trans. Image Process..

[26]  Zi Huang,et al.  Dimensionality reduction by Mixed Kernel Canonical Correlation Analysis , 2012, Pattern Recognition.

[27]  John Shawe-Taylor,et al.  Canonical Correlation Analysis: An Overview with Application to Learning Methods , 2004, Neural Computation.