期刊文献+

基于斜坡边缘模型的图像插值新方法 被引量:3

New Image Interpolation Method Based on Ramp Edge Model
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摘要 基于斜坡边缘模型的经典插值方法把所有边缘归为强边缘,导致弱边缘过分增强而失真。针对该问题提出基于斜坡边缘模型的图像插值新方法(NIIBRED),对强弱边缘采用不同方法,考虑边缘宽度随图像放大而增大的情况,对放大图像进行修复。实验结果证明,NIIBRED使放大图像的边缘更自然且清晰,取得了更好的纹理效果。 Classical interpolation method based on ramp edge model considers all the edges as strong edges, which results in weak edges' distortion. Aiming at this problem, a New Image Interpolation method Based on Ramp EDge model(NllBRED) is proposed, which uses different methods for strong edges and weak edges. This method considers that the edges generated in the enlarged image do not have the same width, and reconstructs the enlarged image. Experimental results show that NIIBRED can make the enlarged image's edges more natural and clearer, and obtain better texture effects.
出处 《计算机工程》 CAS CSCD 北大核心 2009年第10期206-208,共3页 Computer Engineering
基金 国家自然科学基金资助项目(60472081) 航空科学基金资助项目(05F07001)
关键词 图像插值 斜坡边缘 边缘模型 image interpolation ramp edge edge model
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参考文献5

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同被引文献23

  • 1SU Ben-yue,TAN Jie-qing.A family of quasi-cubic blended splines and applications[J].Journal of Zhejiang University-Science A(Applied Physics & Engineering),2006,7(9):1550-1560. 被引量:19
  • 2车生兵,黄达.基于ERBF核函数和边界填充的图像插值算法[J].计算机工程,2007,33(2):160-162. 被引量:2
  • 3施云惠,李锌,尹宝才.基于再生核W空间的图像插值算法[J].计算机仿真,2007,24(3):219-222. 被引量:3
  • 4Hu Min, Tan Jieqing. Adaptive Osculatory Rational Interpolation for Image Processing[J]. Journal of Computational and Applied Mathematics, 2006, 195(5): 46-53.
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  • 6Ramponi G. Warped Distance for Space-variant Linear Image Interpolation[J]. IEEE Trans. on Image Process, 1999, 8(5): 629-639.
  • 7Lehmann T M, Gonner C, Spitzer K. Survey: Interpolation Methods in Medical Image Processing [ J ]. IEEE Trans on Med Imag, 1999,18 ( 11 ) : 1049-1075.
  • 8Li X, Orchard M T. New Edge Directed Interpolation [J]. IEEE Transaction on Image Process, 2001,10 ( 10 ) : 1524 - 1527.
  • 9Dube S, Hong L. An Adaptive Algorithm for Image Resolution Enhancement [ C ]//34 Asilomar Conference on Signals, Systems and Computers. [s. l. ] :[s. n. ] ,2000:1731-1734.
  • 10Takeda H, Farsiu S, Milanfar P. Kernel regression for image processing and reconstruction [ J ]. IEEE Transactions on Image Processing, 2007,16 ( 2 ) : 349 - 366.

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