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COMPACT SUPPORT THIN PLATE SPLINE ALGORITHM 被引量:1

COMPACT SUPPORT THIN PLATE SPLINE ALGORITHM
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摘要 Common tools based on landmarks in medical image elastic registration are Thin Plate Spline (TPS) and Compact Support Radial Basis Function (CSRBF). TPS forces the corresponding landmarks to exactly match each other and minimizes the bending energy of the whole image. However, in real application, such scheme would deform the image globally when deformation is only local. CSRBF needs manually determine the support size, although its deformation is limited local. Therefore, to limit the effect of the deformation, new Compact Support Thin Plate Spline algorithm (CSTPS) is approached, analyzed and applied. Such new approach gains optimal mutual information, which shows its registration result satisfactory. The experiments also show it can apply in both local and global elastic registration. Common tools based on landmarks in medical image elastic registration are Thin Plate Spline (TPS) and Compact Support Radial Basis Function (CSRBF). TPS forces the corresponding landmarks to exactly match each other and minimizes the bending energy of the whole image. However, in real application, such scheme would deform the image globally when deformation is only local. CSRBF needs manually determine the support size, although its deformation is limited local. Therefore, to limit the effect of the deformation, new Compact Support Thin Plate Spline algorithm (CSTPS) is approached, analyzed and applied. Such new approach gains optimal mutual information, which shows its registration result satisfactory. The experiments also show it can apply in both local and global elastic registration.
出处 《Journal of Electronics(China)》 2007年第4期515-522,共8页 电子科学学刊(英文版)
基金 the National Natural Science Foundation of China (No.60572101) the Natural Science Foundation of Guangdong Province (No.31789).
关键词 薄板样条算法 图象注册 共有信息 紧支撑 Thin Plate Spline (TPS) Image registration Mutual information Compact support
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  • 1Holger Wendland.Piecewise polynomial, positive definite and compactly supported radial functions of minimal degree[J].Advances in Computational Mathematics.1995(1)

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