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图像及视频序列超分辨率技术研究
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摘要
随着信息时代的快速发展和图像处理技术的日益普及,科学研究和实际应用对高分辨率图像和图像序列的分辨率的要求越来越高。高分辨率图像能提供更多细节信息,这对于图像的分析和处理起着重要作用。然而,在某些应用场合中,由于光学物理器件、处理器性能、信道传输带宽以及存储容量的限制,常常获得的图像的分辨率较低,并且有时候无法或是难以通过直接更改硬件配置方式突破这些限制。因此,在现有条件限制下来提高图像和视频序列的分辨率,这一直是人们研究的热点。
     多帧图像的超分辨率重建技术已被证明是一种解决上述问题非常有效的方法。它利用同一场景的多幅图像间互补的信息,采用信号处理的方法进行融合得到一幅分辨率增强的图像。这一技术在不改变硬件条件的情况下,可以有效地提高图像的空间分辨率,可以为目前在光学物理器件性能受限的情况下获取高质量的图像,因此具有广泛的应用前景,对该技术的研究具有重要的理论和实用意义。
     本文对图像和视频序列的超分辨率重建技术进行理论分析,对运动估计和基于正则化的超分辨率重建等若干关键问题进行了研究,同时也对单帧图像分辨率增强进行研究。主要创新工作和研究成果如下:
     1)对图像配准参数的Cramer-Rao下边界进行推导。对基于梯度方法的平移图像配准进行分析,推导出其配准偏差,并利用分析结果构建新的配准方法以提高配准精度。这种基于迭代配准算法在输入为高斯噪声影响下是最优的。提出两种针对欠采样视频序列的配准算法来提高配准精度。一种是捆绑调节方法,通过加强运动流一致性来减小配准方差。这种新颖的鲁棒权值能够对奇异帧进行检测和对奇异运动进行抑制。另一种是采用基于高分辨率‘融合’图像的配准方法。从多帧LR图像重建的HR图像含有的噪声更少并且混叠程度也更少。这样,可以更可靠地计算出强度和梯度信息。因此可以提高配准精度。
     2)在一些应用中,需要对单帧图像进行分辨率增强。提出一种基于抗混叠contourlet变换的分辨率增强方法。改进contourlet变换能够对图像提供一个很好的稀疏表达,这非常适合保留轮廓和边缘。所提方法能够有效提高重建图像的边缘一致性。首先认为给定的低分辨率图像是原始高分辨率图像进行小波变换的的低通输出。利用简单小波变换插值得到高分辨率图像的初始估计。然后利用观测约束和稀疏约束迭代交替进行加强。
     3)分析了当前绝大多数超分辨率算法的限制,为了克服上述限制,提出一种混合范数的超分辨盲复原算法,其中的权值包括全局权值和局部权值。提出一个广义的权值自适应的混合L1和L2范数的代价函数。权值会根据配准误差和噪声分布自适应得改变并且惩罚图像中配准错误的部分。本章算法对奇异值具有很强的鲁棒性,同时超分辨率图像和模糊算子可以联合地估计出来。主观评价和客观评价都表明了本算法的有效性。
     4)提出一个基于正则化代价方程的图像序列超分辨率方法,能够同时重建估计出高分辨率序列的所有帧。因为只在代价方程的先验项中加入了运动信息,因此与其它方法相比,本章所提方法具有很好地数据保真性和鲁棒性,能够增加对运动误差的控制进而提高算法的鲁棒性。利用收敛速度快的共轭梯度法进行代价函数最优化求解。与其它流行的图像序列超分辨率算法进行比较,所提出的算法重建质量更高并且计算代价更小。
With the rapid improvements of video and image processing technologies inrecent years, the demand for high-quality video and image sequences grows fast. Ahigh-quality image always contains further detailed information of targets, and it is ofgreat value for analysis and post-process. But in some application areas, under limitedoptical elements, processors, channel bandwidths or storage capacities, the imageresolution is always unable to meet our needs. Furthermore, it is impossible or hard tobreak the limitations. So, how to enhance the spatial resolution of video and imagesequences under these limitations becomes a research hotspot.
     Super-resolution image reconstruction technique has been proved to be anefficient technique to solve the above problems. It fuses complementary informationof several low resolution images by signal processing methods to get a highresolution image. It can enhance the spatial resolution of images effectively withoutany upgrade of current equipments. This technique provides us with an efficientapproach to obtain high-quality videos and images subject to the constraints of opticaldevices, processors or communication channels. Thereby, it is worthy of notice bothfor academic studies and applications, and it permits widespread deployment.
     The dissertation investigates several key issues of super-resolution of image andimage sequences including registration estimation, and regularization based imagereconstruction, and has obtained many results.
     The main contributions and innovation points of the dissertation are as follows:
     1)The Cramer-Rao bound for a general parametric registration with specialattention to two cases: translational and2D projective registration is analyzed. Biasesof the gradient-based estimator are then derived. This dissertation corrects the shift bias in an iterative manner and shows that the iterative gradient-based estimator isoptimal. presents two techniques for improving registration of (under-sampled)image sequences. The first one is Bundle adjustment, for example, reduces thevariance of registration by enforcing consistent flows from SINGLE image to anothervia any of the intermediate image routes. Registration on a high-resolution\fusion"image is another technique that improves multi-frame registration.
     2)In some applications, it needs to enhance the resolution of a single frame. a novelimage interpolation algorithm that uses the new contourlet transform to improve theregularity of object boundaries in the generated images is proposed. Assumes thegiven low-resolution image is the lowpass subband of an wavelet transform of theunknown high-resolution image, while all the coefficients in the highpass subbandshave been discarded. Firstly, By using a simple wavelet-based linear interpolationscheme as our initial estimate. We then attempt to improve the quality ofinterpolation, particularly in regions containing edges and contours, by iterativelyenforcing the observation constraint as well as the sparseness constraint.Experimental results show that our new algorithm significantly outperforms linearinterpolation in subjective quality, and in most cases, in terms of PSNR as well.
     3)Some limitations of conventional super-resolution methods are analyzed. To solvethese problems, proposes a general cost function that consists of weighted L1-andL2-norms considering the SR noise model where the weights are generated from theerror of registration and penalize parts that are inaccurately registered. Both thesuper-resolved images and blurring operators are jointly estimated. The objective andsubjective results are shown to demonstrate the effectiveness of the proposedalgorithm.
     4)A new class of algorithms for super-resolution of image sequences is proposed.This class of algorithms estimates simultaneously all frames of a sequence byemploying an iterative minimization of a regularized cost function. Similarly to othersuper-resolution techniques, the proposed approach exploits the correlation amongthe frames of the sequence. This correlated information helps to improve theresolution of the captured images. By employing the motion information only in theprior term of the cost function, the proposed method achieves a better fidelity andmore robust performance. An implementation utilizing Conjugated Gradient, withfast convergence, is presented.The proposed method is compared with other classicalmethods in the literature and the experimental results clearly indicated that theproposed method produces images with higher quality and lower computationalcost. Besides, the proposed method, with Huber norm, is very robust to outliers andprovides edge-preservation.
引文
[1] Bose N K, Kim H C, Valenzuela H M. Recursive reconstruction of high resolutionimage from noisy undersampled multiframes1[J]. IEEE Transactions on Acoustics,Speech, and Signal Processing,1990,38(6):1013-1027.
    [2]郝鹏威.数字图像空间分辨率改善的方法研究[D]:[博士学位论文].北京:中国科学院遥感应用研究所,1997.
    [3] Schuler J M, Howard J G, Warren P R. Resolution enhancement through TARIDprocessing[C]. San Jose, CA: In Proceedings of SPIE-The International Society forOptical Engineering,2002.872-876.
    [4] Schuler J M, Howard J G, Warren P R, et al. TARID-based imagesuperresolution[C]. In Proceedings of SPIE-The International Society for OpticalEngineering,2002.247-254.
    [5] Pham T Q, Van Vliet L J, Schutte K. Robust fusion of irregularly sampled datausing adaptive normalized convolution[J]. Eurasip Journal on Applied SignalProcessing,2006,2006(1):1-12.
    [6] Shmuel P, Danny K, Limor S. Improving image resolution using subpixelmotion[J]. Pattern Recogn. Lett.,1987,5(3):223-226.
    [7] Irani M, Peleg S. Motion analysis for image enhancement. resolution, occlusion,and transparency[J]. Journal of Visual Communication and Image Representation,1993,4(4):324-336.
    [8] Irani M, Peleg S. Super resolution from image sequences[C]. Piscataway, NJ,USA: In Proceedings of International Conference on Pattern Recognition,1990.115-120.
    [9] Borman S. Topics in multiframe superresolution restoration[D]:[PH.D Thesis]:University of Notre Dame School of the University of Notre Dame,2004.
    [10]黄华,孔玲莉,齐春.基于凸集投影和线过程模型的超分辨率图像重建[J].西安交通大学学报,2003,37(10):1059-1062.
    [11]许录平,姚静.一种图像快速超分辨率复原方法[J].西安电子科技大学学报,2007,34(3):382-385.
    [12]徐宏财,向健勇,潘皓.一种改进的Pocs算法的超分辨率图像重建[J].红外技术,2005,27(06):477-480.
    [13] Stark H, Oskoui P. High resolution image recovery from image planearrays,using convex projections[J]. Journal of the Optical Society of America,1989,6(11):1715-1726.
    [14] Patti A J, Sezan M I, Tekalp A M. Superresolution video reconstruction witharbitrary sampling lattices and nonzero aperture time[J]. IEEE Trans. ImageProcessing,1997,6(8):1064-1076.
    [15] Patti A J, Ibrahim S, Tekalp A M. A high resolution standards conversion of lowresolution video[C]. Detroit, MI, USA: In ICASSP, IEEE International Conference onAcoustics, Speech and Signal Processing Proceedings,1995.2197-2200.
    [16] Patti A J, Sezan M I, Tekalp A M. Robust methods for high-quality stills frominterlaced video in the presence of dominant motion[J]. IEEE Transactions on Circuitsand Systems for Video Technology,1997,7(2):328-342.
    [17] Patti A J, Sezan M I, Tekalp A M. Superresolution video reconstruction witharbitrary sampling lattices and nonzero aperture time[J]. IEEE Transactions on ImageProcessing,1997,6(8):1064-1076.
    [18] Eren P E, Sezan M I, Tekalp A M. Robust, object-based high-resolution imagereconstruction from low-resolution video[J]. IEEE Transactions on Image Processing,1997,6(10):1446-1451.
    [19] Tom B C, Katsaggelos A K. Reconstruction of a high-resolution image frommultiple degraded misregistered low-resolution images[J].2308Proceedings of SPIE-The International Society for Optical Engineering,1994,2309(2):971-981.
    [20]刘刚,戴明.基于区域分割自适应的超分辨率算法[J].微电子学与计算机,2012,29(1):76-79.
    [21] Schultz R R, Stevenson R L. Improved definition video frame enhancement[J]. InAcoustics, Speech, and Signal Processing,1995,4:2169-2172.
    [22] Schultz R R, Stevenson R L. A bayesian approach to image expansion forimproved definition[J]. IEEE Transactions on Image Processing,1994,3(3):233-242.
    [23] Hardie R C, Barnard K J, Armstrong E E. Joint MAP registration andhigh-resolution image estimation using a sequence of undersampled images[J]. IEEETransactions on Image Processing,1997,6(12).
    [24] Guan L, Ward R K. Restoration of randomly blurred images via the maximum aposteriori criterion[J]. IEEE Transactions of Image Processing,1992,1(2):256-262.
    [25]袁小金,王开志,刘兴钊.基于MAP及边缘保持的超分辨率图像复原[J].信息技术,2008,32(5):45-47.
    [26] Hardie R C, Barnard K J, Armstrong E E. Joint MAP registration andhigh-resolution image estimation using a sequence of undersampled images[J]. IEEETransactions on Image Processing,1997,6(12):1621-1633.
    [27] Hardie R C, Tuinstra T R, J B. High resolution image reconstruction from digitalvideo with global and non-global scene motion[C]. Los Alamitos, CA, USA: IEEEInternational Conference on Image Processing,1997.153-156.
    [28] Lorette A, Shekarforoush H, Zerubia J. Super-resolution with adaptiveregularization[C]. Los Alamitos, CA, USA: IEEE International Conference on ImageProcessing,1997.169-172.
    [29] Sementilli P J, Nadar M S, Hunt B R. Empirical evaluation of a bound on imagesuperresolution performance[J]. Proceedings of SPIE-The International Society forOptical Engineering,1994,1302:178-187.
    [30] Farsiu S, Robinson M D, M E, et al. Fast and robust multiframe superresolution[J]. IEEE Transactions on Image Processing,2004,13(10):1327-1344.
    [31] Borman S. Topics in multiframe superresolution restoration[D]:[PH.D Thesis]:University of Notre Dame School of the University of Notre Dame,2004.
    [32] Cheeseman P, Kanefsky B, Kraft R, et al. Super-resolved surface reconstructionfrom multiple images[R]. Moffett Field: NASA Ames Research Center,1994.
    [33]靳晓娟,邓志良.基于空间自适应正则化的超分辨率重建算法[J].科学技术与工程,2011,11(34):8509-8513.
    [34]商俊国,焦斌亮.多帧图像的Tikhonov正则化重建算法研究[J].计算机应用研究,2006,28(2):785-787.
    [35]吴显金.自适应正则化图像复原方法研究[D]:[博士学位论文].长沙:国防科学技术大学信息与通信工程,2006.
    [36] Park S C, Park M K, Kang M G. Super-resolution image reconstruction: atechnical overview[J]. IEEE Signal Processing Magazine,2003,20(3):21-36.
    [37] Lee E S, Kang M G. Regularized adaptive high-resolution image reconstructionconsidering inaccurate subpixel registration[J]. IEEE Transactions on ImageProcessing,2003,12(7):826-837.
    [38] Mesarovic V, Galatsanos N, Molina R, et al. Hierarchical Bayesian imagerestoration from partially-known blurs[C]. Seattler, WA, USA: IEEE InternationalConference on Acoustics, Speech and Signal Processing-Proceedings,1998.2905-2908.
    [39] Galatsanos N P, Mesarovic V Z, Molina R, et al. Hyperparameter estimationusing hyperpriors for hierarchical Bayesian image restoration from partially knownblurs[C]. San Diego, CA, United states: In Proceedings of SPIE-The InternationalSociety for Optical Engineering,1998.337-348.
    [40]宋锐,吴成柯,封颖.一种新的基于MAP的纹理自适应超分辨率图像复原算法[J].电子学报,2009,37(5):1124-1129.
    [41] Zheng H, Blostein S D. An error-weighted regularization algorithm for imagemotion-field estimation[J]. IEEE Transactions on Image Processing,1993,2(2):246-252.
    [42]宋海英,何小海,吴媛媛.一种稳健的多视频时空超分辨率重建算法[J].电子与信息学报,2011,33(9):2253-2257.
    [43] Zomet A, Rav-Acha A, Peleg S. Robust super-resolution[C]. Kauai: InProceedings of the IEEE Computer Society Conference on Computer Vision andPattern Recognition,2001.645-650.
    [44] Farsiu S, Robinson D, Elad M, et al. Robust shift and add approach tosuper-resolution[C]. San Diego, CA, United States: Proceedings of SPIE-TheInternational Society for Optical Engineering,2003.121-130.
    [45] Patti A J, Sezan M I, Tekalp A M. Robust methods for high-quality stills frominterlaced video in the presence of dominant motion[J]. IEEE Transactions on Circuitsand Systems for Video Technology,1997,7(2):328-342.
    [46] Mallats.信号处理的小波导引[M].杨力华等译北京:机械工业出版社,2002.
    [47] Li J, Sheng Y L. Wavelet domain super-resolution reconstuction infrared imagesequences[C]. Proceedings of SPIE,2001.108-116.
    [48] Nguyen N, Milanfar P A. A wavelet-based interpolation-restoration method forsuper-resolution[J]. Circuits Systems Signal Process,2000,19(4):321-338.
    [49] Nguyen N X. Numerical algorithms for image super-resolution[D]:[PH.DThesis]. California: Stanford University,2000.
    [50] Fadili M J, Starek J L, Muragh F. Inpainting and zooming using sparserepresentations[J]. The Computer Journal,2009,52(1):321-338.
    [51] Jiji C V, Chaudhuri S. Single-frame image super-resolution through contourletlearning[J]. EURASIP Journal on Applied Signal Processing,2006,1:1-11.
    [52]张地,杜明辉.超分辨率图像重建边缘震荡的高效去除算法[J].信息与电子工程,2004,4(4):81-85.
    [53]相里斌.超分辨率图像重构技术的仿真实验研究[J].中国图像图形学报,2001,6(7):629-635.
    [54]王程.基于MAP框架的图像序列超分辨率和模板匹配[J].计算机学报,2003,26(8):961-967.
    [55]邵凌,丁佩律,张立明.从多帧低分辨率图像序列中获取高分辨率图像的算法研究[J].电子学报,2002,30(1):58-61.
    [56]邵凌,丁佩律,张立明.重建高分辨率图像的实时串行迭代算法[J].红外与毫米波学报,2002,21(2):104-108.
    [57]苏秉花,金伟其,牛丽红.基于Markov约束的泊松最大后验概率超分辨率图像复原法[J].光子学报,2002,31(4):492-496.
    [58]洪功义,姜明显.基于图像配准的POCS超分辨率图像重建[J].计算机仿真,2004,21(6):145-147.
    [59]赵书斌,彭思龙.基于小波域HMT模型的图像超分辨率重建[J].计算机辅助设计与图形学学报,2003,15(11):1347-1352.
    [60]张新明.在小波变换域内实现图像的超分辨率复原[J].计算机学报,2003,26(9):1183-1189.
    [61] Jiang Z D, Lin H, Bao H J, et al. A super-resolution method with EWA[J].Journal of Computer Science and Technology,2003,18(6):822-832.
    [62]汪雪林,文伟,彭思龙.基于小波域局部高斯模型的图像超分辨率[J].中国图像图形学报,2005,28(6):1006-1012.
    [63]程燕.图像超分辨率重建关键技术的研究[D]:[博士学位论文].上海:上海交通大学,2007.
    [64]张立明.用神经网络恢复残差的图像超分辨率算法[J].电子学报,2004,32(1):161-165.
    [65]袁小华.超分辨率图像复原中的方法研究[D]:[博士学位论文].南京:南京理工大学,2005.
    [66]韩玉兵.图像及视频序列的超分辨率重建[D]:[博士学位论文].南京:东南大学,2005.
    [67]郭晓新.超分辨率重建问题的研究[D]:[博士学位论文].长春:吉林大学,2005.
    [68] Alam M S, Bognar J G, Hardie R C. Infrared image registration andhigh-resolution reconstuction using multiple tanslationally shiftd aliased videoframes[J]. IEEE Transactions on Instrumentation and Measurement,2000,46(5):915-923.
    [69]宋锐.视频和图像序列的超分辨率重建级数研究[D]:[博士学位论文].西安:西安电子科技大学,2009.
    [70] Tsai R Y, Huang T S. Multipleframe image restoration and registration[C].Greenwich:1984.317-339.
    [71] Tikhonov A N, Arsenin V A. Solution of ill-posed problems[M]. Washington:Winston&Sons,1997.
    [72] Su W, Kim S P. High-resolution restoration of dynamic image sequences[J].International Journal of Imaging Systems and Technology,1994,5(4):330-339.
    [73] Borman S, Stevenson R L. Super-resolution from image sequences-a review[C].Proceedings of the1998Midwest Symposium on Circuits and Systems,1998.347-378.
    [74] Baker S, Kanade T. Limits on super-resolution and how to break them[J]. IEEETransactions on Pattern Analysis an Machine Intelligence,2002,24(9):1167-1183.
    [75] Elad M, Feuer A. Restoration of single super-resolution image from severalblurred, noisy and down-sampled measured images[J]. IEEE Transactions on ImageProcessing,1997,6(12):1646-1658.
    [76] Elad M, Hel-Or Y. A fast super-resolution reconstruction algorithm for puretranslational motion and common space invariant blur[J]. IEEE Transactions onImage Processing,2001,10(8):1187-1193.
    [77] Protter M, Elad M. Super resolution with probabilistic motion estimation[J].IEEE Transactions on Image Processing,2009,18(8):1899-1904.
    [78] Ur H, Gross D. Improved resolution from subpixel shifted pictures[J]. GraphicalModels and Image Processing,1992,54(2):181-186.
    [79] Yen L J. On non-uniform sampling od bandwidth limited signals[J]. IRETransactions on Circuits Theory,1956,3(4):251-257.
    [80] Nguyen N, Milanfar P A. An efficient wavelet-based algorithm for imagesuper-resolution[C]. Proceedings of International Conference on Image Processing,2000.351-354.
    [81] Lerttrattanapanich S, Bost N K. High resolution image formation form lowresolution frames using delaunay triangulation[J]. IEEE Transactions on ImageProcessing,2002,11(12):1427-1441.
    [82] Knutsson H, Westin C F. Normalized and differential convolution[C].Proceedings of IEEE Computer Society Conference on Computer Vision and PatternRecognition,1993.515-523.
    [83] Takeda H, Farsiu S, Milanfar P A. Kernel regression for image processing andreconstruction[J]. IEEE Transactions on Image Processing,2007,16(2):349-366.
    [84]万雪芬,杨义,崔剑.图像超分辨率重建处理算法研究[J].激光与红外,2011,41(11):1281-1287.
    [85] Yong D M. Iterative solution of large linear systems[Z]. New York: Academic,1971.
    [86] Irani M, Peleg S. Improving resolution by image registration[J]. GraphicalModels and Image Processing,1991,53(3):231-239.
    [87] Capel D. Image mosaicing and super-resolution[M]. Springer,2004.
    [88] Tom B C, Katsaggelos A K. Reconstruction of a high resolution image fromregistration and restoration of low resolution images[C]. Proceedings of IEEEInternational Conference on Image Processing,1994.553-557.
    [89]张洪艳,沈焕锋,张良培.基于最大后验估计的影像盲超分辨率重建方法[J].计算机应用,2011,31(5):1209-1213.
    [90]万雪芬,杨义,崔剑.图像超分辨率重建处理算法研究[J].激光与红外,2011,41(11):1278-1281.
    [91]梁立恒,邢立新,姜红艳.高保真影像超分辨率重建应用研究[J].吉林大学学报:地球科学版,2007,34(1):34-39.
    [92]周亮,朱秀昌.基于Bayesian理论的压缩视频超分辨率重构算法[J].中国图象图形学报,2006,11(5):730-735.
    [93] Nguyen N, Milanfar P A, Goble G W. A computational efficient imagesuperresolution algorithm[J]. IEEE Transactions on Image Processing,2001,10(5):573-583.
    [94] Michael E T, Bishop M. Bayesian image super-resolution[J]. Proceedings ofAdvances in Neural Information Proceddings systems,2003,:1279-1286.
    [95] Capel D, Zisserman A. Automated mosaicing with super-resolution zoom[C].Proceedings of IEEE Computer Society Conference on Computer Vision and PatternRecognition,1998.885-891.
    [96] Rudin L, Osher S, Fatemi E. Nonlinear total variation based noise removalalgorithms[J]. International Journal of Imaging Systems and Technology,1992,60(1):259-268.
    [97] Capel D, Zisserman A. Super-resoluton enhancement of text image sequences[C].Proceedings of the International Conference on Pattern Recognition,2000.1600-1605.
    [98]邵文泽,韦志辉.基于广义Huber—MRF图像建模的超分辨率复原算法[J].软件学报,2007,18(10):2423-2444.
    [99] Pickup L C, Capel D P, Roberts S J. Bayesian methods for imagesuper-resolution[J]. The Computer Journal,2009,52(1):101-113.
    [100] Borman S, Stevenson R L. Simultaneous multi-frame MAP super-resolutionvideo enhancement using spatio-temporal priors[C]. Proceedings of IEEEInternational Conference on Image Processing,2004.469-473.
    [101]贾平,张葆,孙辉.航空成像像移模糊恢复技术[J].光学精密工程,2006,14(4):697-703.
    [102] Chan T F, Osher S, Shen J. The digital TV filter and nonlinear denoising[J].IEEE Transaction on Image Processing,2001,10(2):231-241.
    [103] Elad M, Datsenko D. Example-based regularization deployed tosuper-resolution reconstruction of a single image[J]. The Computer Journal,2007,52(1):15-30.
    [104] Segall C A, Molina R, Katsaggelos A K. High resolution images fromlow-resolution compressed video[J]. IEEE Signal Processing Magazine,2003,20(3):37-38.
    [105] Segall C A, Katsaggelos A K, Molina R. Bayesian resolution enhancement ofcompressed video[J]. IEEE Transactions on Image Processing,2004,13(7):898-910.
    [106] Woods N A, Galatsanos N P. Stochastic methods for joint registration,restoration and interpolation of mltiple undersampled images[J]. IEEE Transaction onImage Processing,2006,15(1):210-213.
    [107] Chung J, Nagy J. numerical methods for coupled super-resolution[J]. InverseProblems,2006,22(4):1261-1272.
    [108] Shen H, Zhang L, Huang B, et al. A MAP approach for joint motion estimation,segmentation and super-resolution[J]. IEEE Transactions on Image Processing,2007,16(2):479-490.
    [109] Pickup L C, Capel D P, Roberts S J. Over-coming registration uncertainty inimage super-resolution:maximum or marginalize?[J]. EuRASIP Journal on Advancesin Signal Processing,2007.
    [110] Pickup L C, Roberts S J, Zisserman A. Optimizing and learning forsuper-resolution[C]. British Machine Vision Conference,2006.439-448.
    [111]徐美芳,刘晶红.基于边缘保持的航拍图像凸集投影超分辨率重建算法[J].液晶与显示,2010,8(6):873-878.
    [112] Tekalp A M, Ozkan M K, Sezan M I. High-resolution image reconstructionfrom lower-resolution image sequences and space-varing image restoration[C]. IEEEInternational Conference on Acoustics,Speech, and Signal Processing,1992.169-172.
    [113] Patti A J, Altunbasak Y. Artifact reduction for set theoretic super resolutionimage reconstruction with edge adaptive constraits and higher-order interpolants[J].IEEE Transactions on Image Processing,2001,10(1):179-186.
    [114] Robinson D, Milanfar P. Fundamental performance limits in imageregistration[J]. IEEE Transactions on Image Processing,2004,13(9):1185-1199.
    [115] Govindu V M. Lie-algebraic averaging for globally consistent motionestimation[C]. Washington DC: Proc. of CVPR'04,2004.684-691.
    [116] Pham T Q, Bezuijen M. Estimators, Performance Of Optimal Registration[J].Visual Information Processing,2005,5817:133-144.
    [117] Farsiu S, Elad M, Milanfar P. Constrained, globally optimal, multi-framemotion estimation[J]. In Proc. of the2005IEEE Workshop on Statistical SignalProcessing,2005,:34-42.
    [118] Harris C, Stephens M J. A combined corner and edge detector[J]. In Alvey'88,1988,:147-152.
    [119]赖作镁,王敬儒,张启衡.时频域块匹配运动估计算法性能比较[J].计算机工程与应用,2006,42(32):77-79.
    [120] Oppenheim A V, Willsky A S, Young I T. Signals and systems[M]. London:Prentice-Hall,1983.
    [121]聂宏宾,侯晴宇,赵明.基于似然函数EM迭代的红外与可见光图像配准[J].光学精密工程,2003,19(3):657-663.
    [122]魏伟,侯正信.自适应阈值的快速运动估计算法[J].光电子.激光,2008,19(9):1254-1257.
    [123] Press W H, Teukolsky S A, Vetterling W T. Numerical Recipes in C: The Artof Scientifc Computing[M]. Cambridge: Cambridge University Press,1992.
    [124] Vliet L J. Grey-scale measurements in multi-dimensional digitizedimages[D]:[博士学位论文]. The Netherlands: Delft University of Technology,1993.
    [125] Davis J E. Mosaics of scenes with moving objects[C]. Proc. of CVPR'98,1998.354-360.
    [126] Luenberger D G. Linear and Nonlinear Programming[M]. Addison-Wesley,1984.
    [127] Jensen K, D A. Subpixel edge localization and the interpolation of stillimages[J]. IEEE Transactions Image Processing,1995,4:285-295.
    [128] Allebach J, Wong P W. Edge-directed interpolation[C]. Proceedings of IEEEInternational Conference on Image Processing,1996.
    [129]李光伟,陈志杰,李建勋. Delaunay三角剖分插值用于超分辨成像[J].电子科技大学学报,2004,38(4):617-620.
    [130] Li X, Orchard M T. New edge-directed interpolation[J]. IEEE Transactions onimage processing,2001,10:1521-1527.
    [131]孙琰玥,何小海,陈为龙.小波局部适应插值的图像超分辨率重建[J].计算机工程,2010,36(13):183-185.
    [132]李根.基于小波变换修正的双线性插值图像放大方法[J].信息技术,2000,9:134-135.
    [133] Lu Y, Do M N. A new contourlet transform with sharp frequencylocalization[Z]. Atlanta, USA:2006.
    [134]徐彤阳.基于抗混叠Contourlet变换的遥感图像融合研究[D]:[博士学位论文].上海:上海大学,2011.
    [135]焦李成,谭山.图像的多尺度几何分析:回顾和展望[J].电子学报,2003,31(12):1198-1975.
    [136] Do M N. Directional Multiresolution Image Representations[D]:[博士学位论文]. Lausanne, Switzerland: Swiss Federal Institute of Technology,2001.
    [137]冯鹏.高分辨图像处理用抗混叠Contourlet变换的若干关键问题研究
    [D]:[博士学位论文].重庆:重庆大学,2007.
    [138]冯鹏,魏彪,潘英俊.抗混叠塔型变换的构造[J].电子学报,2009,37(11):2510-2514.
    [139] A E H, Kavusi S. A computationally efficient algorithm for multi-focus imagereconstruction[Z].2003.
    [140] Eloukhy H A, Kavusi S. A computationally efficient algorithm for multi-focusimage reconstruction
    [C]. Proceedings of SPIE Electronic Imaging,2003.332-341.
    [141] Starck J L, Elad M, Donoho D. Redundant multiscale transforms and theirapplication for morphological component analysis [J]. Journal of Advances inImaging and Electron Physics,2004,132:287-348.
    [142] Guleryuz O G. Nonlinear approximation based image recovery using adaptivesparse reconstructions and iterated denoising: Part I-theory[J]. IEEE Transactions onImage Processing,2006,15:539-554.
    [143]覃凤清,何小海,陈为龙.一种图像配准的超分辨率重建[J].光学精密工程,2009,17(2):409-416.
    [144]宋向,耿则勋,王振国.各向异性正则化的多帧遥感图像盲复原算法[J].测绘科学技术学报,2011,28(3):194-198.
    [145] Omer O A, Tanaka T. Multiframe image and video super-resolution algorithmwith inaccurate motion registration errors rejection[C].2008.
    [146] Song H H, Zhang L, Wang P K, et al. An adaptive L1-L2hybrid error modelto super-resolution[C]. Image Processing, IEEE International Conference,2010.2812-2824.
    [147] Kang M G, Katsaggelos A K. General choice of the regularization functional inregularized image restoration[J]. IEEE Transactions on Image Processing,1995,4(5):594-602.
    [148] He H, Kondi L P. An image super-resolution algorithm for different error levelsper frame[J]. IEEE Transactions on Image Processing,2006,15(3):592-603.
    [149] Farsiu S, Robinson R L. Advances and challenges in super-resolution[J].International Journal of Imaging Systems and Technology,2004,14(3):47-57.
    [150] Borman S, Stevenson R L. Spatial resolution enhancement of low resolutionimage sequences. a comprehensive review with directions for future research[D]:[博士学位论文]: University of Notre Dame,1998.
    [151]邵文泽,韦志辉.基于各向异性MRF建模的多帧图像变分超分辨率重建[J].电子学报,2009,6:1256-1263.
    [152]刘刚,翟春伟,戴明.基于权值的自适应正则化超分辨率算法[J].计算机工程,2011,37(23):192-195.
    [153] Eren P E, Sezan M I, Tekalp A M. object-based high-resolution imagereconstruction from low-resolution video[J]. IEEE Transactions on ImageProcessing,1997,6(10):1446-1451.
    [154]朱福珍,李金宗,朱兵.基于径向基函数神经网络的超分辨率图像重建[J].光学精密工程,2010,18(6):1444-1451.
    [155]王静,章世平,孙权森.基于MAP估计的遥感图像频域校正超分辨率算法[J].东南大学学报:自然科学版,2010,2(1):84-88.
    [156] Tian J, Ma K K. A new state-space approach for super-resolution imagesequence reconstruction[C]. IEEE International Conference on Image Processing,2005,2005.468-472.
    [157]徐忠强,朱秀昌.基于噪声分布特性的压缩视频超分辨率重建[J].电子与信息学报,2008,30(3):752-755.
    [158]徐忠强,朱秀昌.压缩视频超分辨率重建技术[J].电子与信息学报,2007,29(2):499-505.
    [159]郭永彩,王婀娜,高潮.空间自适应和正则化技术的盲图像复原[J].光学精密工程,2008,16(11):2263-2267.
    [160]肖亮,韦志辉.图像超分辨率重建的非局部正则化模型与算法研究[J].计算机学报,2011,34(5):931-942.
    [161] Hasler D, Sbaiz L, Süsstrunk S, et al. Outlier modeling in image matching[J].IEEE Transactions on Pattern Analysis and Machine Intelligence,2003,25(3):301-315.
    [162] Vogel C R. Computational Methods for Inverse Problems, ser. Frontiers inApplied Mathematics[M]. SIAM,2002.
    [163] Bose N K, Lertrattanapanich S, Koo J. Advances in superresolution usingl-curve[C]. The2001IEEE International Symposium on Circuits and Systems,2001.433-436.
    [164] Black M J, Anandan P. General choice of the regularization functional inregularized image restoration[J]. IEEE Transactions Image Processing,1996,4(5):594-602.

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