Image Registration Using Wavelet-Based Motion Model

被引:0
|
作者
Yu-Te Wu
Takeo Kanade
Ching-Chung Li
Jeffrey Cohn
机构
[1] National Chi Nan University,Department of Computer Science and Information Engineering
[2] Carnegie Mellon University,The Robotics Institute
[3] University of Pittsburgh,Department of Electrical Engineering
[4] University of Pittsburgh,Department of Psychology and Psychiatry
关键词
image registration; coarse-to-fine motion pyramid; wavelet-based motion model; Cai-Wang wavelet; sum squared difference (SSD); warping;
D O I
暂无
中图分类号
学科分类号
摘要
An image registration algorithm is developed to estimate dense motion vectors between two images using the coarse-to-fine wavelet-based motion model. This motion model is described by a linear combination of hierarchical basis functions proposed by Cai and Wang (SIAM Numer. Anal., 33(3):937–970, 1996). The coarser-scale basis function has larger support while the finer-scale basis function has smaller support. With these variable supports in full resolution, the basis functions serve as large-to-small windows so that the global and local information can be incorporated concurrently for image matching, especially for recovering motion vectors containing large displacements. To evaluate the accuracy of the wavelet-based method, two sets of test images were experimented using both the wavelet-based method and a leading pyramid spline-based method by Szeliski et al. (International Journal of Computer Vision, 22(3):199–218, 1996). One set of test images, taken from Barron et al. (International Journal of Computer Vision, 12:43–77, 1994), contains small displacements. The other set exhibits low texture or spatial aliasing after image blurring and contains large displacements. The experimental results showed that our wavelet-based method produced better motion estimates with error distributions having a smaller mean and smaller standard deviation.
引用
收藏
页码:129 / 152
页数:23
相关论文
共 50 条
  • [31] Image interpolation using wavelet-based contour estimation
    Ates, HF
    Orchard, MT
    2003 IEEE INTERNATIONAL CONFERENCE ON ACOUSTICS, SPEECH, AND SIGNAL PROCESSING, VOL III, PROCEEDINGS: IMAGE & MULTIDIMENSIONAL SIGNAL PROCESSING SIGNAL, PROCESSING EDUCATION, 2003, : 109 - 112
  • [32] Wavelet-based medical image compression using EZW
    Low, YF
    Besar, R
    4TH NATIONAL CONFERENCE ON TELECOMMUNICATION TECHNOLOGY, PROCEEDINGS, 2003, : 203 - 206
  • [33] Image Coding Using Wavelet-based Compressive Sampling
    Jin, Longxu
    Li, Jin
    2012 FIFTH INTERNATIONAL SYMPOSIUM ON COMPUTATIONAL INTELLIGENCE AND DESIGN (ISCID 2012), VOL 1, 2012, : 547 - 550
  • [34] Image coding using wavelet-based fractal approximation
    Kim, SH
    Jang, IH
    Kim, NC
    IEICE TRANSACTIONS ON INFORMATION AND SYSTEMS, 2002, E85D (10) : 1723 - 1726
  • [35] Hyperspectral image compressing using wavelet-based method
    Yu Hui
    Zhang Zhi-jie
    Lei Bo
    Wang Chen-sheng
    AOPC 2017: OPTICAL SPECTROSCOPY AND IMAGING, 2017, 10461
  • [36] Wavelet-based image compression using randomized quantization
    Kozaitis, SP
    Goswami, H
    VISUAL INFORMATION PROCESSING IX, 2000, 4041 : 46 - 50
  • [37] Parallel wavelet-based image segmentation using MPI
    Wang, WH
    Zhao, XM
    Feng, XC
    TENCON 2004 - 2004 IEEE REGION 10 CONFERENCE, VOLS A-D, PROCEEDINGS: ANALOG AND DIGITAL TECHNIQUES IN ELECTRICAL ENGINEERING, 2004, : B97 - B99
  • [38] WAVELET-BASED VARIATIONAL DEFORMABLE REGISTRATION FOR ULTRASOUND
    Hefny, Mohamed S.
    Ellis, Randy E.
    2010 7TH IEEE INTERNATIONAL SYMPOSIUM ON BIOMEDICAL IMAGING: FROM NANO TO MACRO, 2010, : 1017 - 1020
  • [39] Wavelet-based moving object segmentation using background registration technique
    Im, Tae Hyung
    Eom, Il Kyu
    Kim, Yoo Shin
    PROCEEDINGS OF THE NINTH IASTED INTERNATIONAL CONFERENCE ON SIGNAL AND IMAGE PROCESSING, 2007, : 84 - 88
  • [40] Wavelet-Based Fluid Motion Estimation
    Derian, Pierre
    Heas, Patrick
    Herzet, Cedric
    Memin, Etienne
    SCALE SPACE AND VARIATIONAL METHODS IN COMPUTER VISION, 2012, 6667 : 737 - 748