期刊文献+

局部相似目标匹配的微分几何模型 被引量:1

Differential Geometry Model to Partially Similar Object Matching
下载PDF
导出
摘要 根据微分几何原理,基于平面曲线作刚体变换时其曲率的不变性,利用曲率来表达目标轮廓的内在特征。筛选出待匹配目标轮廓上内在特征相似的点,形成点对集合。在点对集合中寻找相似线段来定位可能的平面变换,通过得分函数,求出点对集合中相似线段平面变换的最佳值,得出最佳匹配。仿真实验表明,该模型适合局部相似情况下的目标匹配,特别对于复杂形状目标,运算复杂度较低,具有较好的识别效果。 According to differential geometry, considering the invariance of curvature when rigid transform was applied to plane curve, a new model utilizing curvature to illustrate the inherent characteristic of object contours was proposed," pointpair set was constructed by means of filtrating points with similar inherent characteristic in object contours; possible transform was located by similar straight line segments pair; finally, optimum transform was illustrated and optimum matching was determined by score function. Simulation experiments indicate an encouraging matching efficiency and low run time complexity of the algorithm for partially similar object matching, especially for complex shape.
出处 《系统仿真学报》 EI CAS CSCD 北大核心 2007年第24期5613-5616,共4页 Journal of System Simulation
基金 国家自然科学基金(60472060 60472061)
关键词 微分几何 局部相似目标 匹配 模式识别 differential geometry partially similar object matching pattern recognition
  • 相关文献

参考文献11

  • 1Osada R, Funkhouser T, Chazelle B. Shape distributions [J]. ACM Transactions on Graphics (S0730-0301), 2002, 21 (4): 807-832.
  • 2Tarte S M, Talib H, Ballester M. Evaluating Partial Surface Matching for Fracture Reduction Assessment [C]// Biomedical Imaging: Macro to Nano, 2006. 3rd IEEE International Symposium on. USA: IEEE, 2006, 4: 514-517.
  • 3潘荣江,孟祥旭,屠长河.一种基于LCS的物体碎片自动拼接方法[J].计算机学报,2005,28(3):350-356. 被引量:16
  • 4Levoy M. Digitizing the Forrna Urbis Romae [J]. Siggraph Digital Campfire on Computers and Archeology, April 2000.
  • 5Leitao H, Stolfi J. A Multi-Scale Method for the Reassembly of Fragmented Objects [C]// British Machine Vision Conference-BMVC 2000, Bristol, England, September 2000, 2: 705-714.
  • 6Leitao H, Stolfi J. A Multi-Scale Method for the Reassembly of Two- dimensional Fragmented Objects [J]. IEEE Transactions on Pattern Analysis and Machine Intelligence (S0162-8828), 2002, 24(9): 1239- 1251.
  • 7Huttenlocher D, Klandeman G, Rucklidge W. Comparing Images Using the Hausdorff Distance [J]. IEEE Transactions on Pattern Analysis and Machine Intelligence (S0162-8828), 1993, 15(9): 850- 863.
  • 8Wolfson H. On Curve Matching [J]. IEEE Transactions on Pattern Analysis and Machine Intelligence (S0162-8828), 1990, 12(5): 483- 489.
  • 9Ucoluk G, TorosluI H. Automatic reconstruction of broken 3-D surface objects [I]. Computers and Graphics (S0097-8493), 1999, 23(4): 573-582.
  • 10Kong Wei-xi, Kimia B. B. On solving 2D and 3D puzzles using curve matching [C]// Proceedings of the IEEE Conference on Computer Vision and Pattern Recognition (CVPR), Hawaii, USA. 2001: 583-590.

二级参考文献13

  • 1章毓晋.图像处理和分析[M].清华大学出版社,1999,3..
  • 2Wolfson H.J.. On curve matching. IEEE Transactions on Pattern Analysis and Machine Intelligence,1990,12(5): 483~489.
  • 3Ucoluk G., Toroslu I.H.. Automatic reconstruction of broken 3-D surface objects. Computers and Graphics, 1999, 23(4): 573~582.
  • 4Kong Wei-Xi, Kimia B.B.. On solving 2D and 3D puzzles using curve matching. In:Proceedings of the IEEE Conference on Computer Vision and Pattern Recognition (CVPR), Hawaii, USA, 2001, 583~590.
  • 5Sonka M., Hlavac V., Boyle R.. Image Processing, Analysis, and Machine Vision. Second Edition. USA: Brooks/Cole, 2001.
  • 6Leito H.C., Stolfi J.. A multiscale method for the reassembly of two-dimensional fragmented objects. IEEE Transactions on Pattern Analysis and Machine Intelligence, 2002, 24(9): 1239~1251.
  • 7Mokhtarian F., Mackworth A.K.. A theory of multiscale, curvature-based shape representation for planar curves. IEEE Transactions on Pattern Analysis and Machine Intelligence, 1992, 14(8): 790~805.
  • 8Rosenfeld A., Johnston E.. Angle detection in digital curves. IEEE Transactions on Computers, 1973, C-22(9): 875~878.
  • 9Teh C., Chin R.T.. On the detection of dominant points on digital curves. IEEE Transactions on Pattern Analysis and Machine Intelligence, 1989, 11(8): 859~872.
  • 10Han J.H., Poston T.. Chord-to-point distance accumulation and planar curvature: A new approach to discrete curvature. Pattern Recognition Letters, 2001, 22(10): 1133~1144.

共引文献15

同被引文献22

引证文献1

二级引证文献3

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