2D and 3D spline-based image registration

版本 1.0 (11.9 MB) 作者: Chiu Ling Chan

This is an image registration Matlab program developed based on B-spline composition and level sets.

https://github.com/stellaccl/cdmffd-image-registration

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更新时间 2020/6/11

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In this code, the image is defined using B-spline level set functions and they are deformed by using a composition approach. The computation composed of efficient algorithms for calculating the B-spline coefficients and gradients of the images by using B-spline filters.

引用格式

Chan, Chiu Ling, et al. “Two and Three Dimensional Image Registration Based on B-Spline Composition and Level Sets.” Communications in Computational Physics, vol. 21, no. 2, Global Science Press, Feb. 2017, pp. 600–22, doi:10.4208/cicp.oa-2016-0042.

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MATLAB 版本兼容性

创建方式 R2019b

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Image Processing and Computer Vision > Image Processing Toolbox > Geometric Transformation and Image Registration >

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2D_multiresolution

3D_multiresolution

无法下载基于 GitHub 默认分支的版本

版本	已发布	发行说明
1.0	2020/6/11

要查看或报告此来自 GitHub 的附加功能中的问题，请访问其 GitHub 仓库。

MLA	Chan, Chiu Ling, et al. “Two and Three Dimensional Image Registration Based on B-Spline Composition and Level Sets.” Communications in Computational Physics, vol. 21, no. 2, Global Science Press, Feb. 2017, pp. 600–22, doi:10.4208/cicp.oa-2016-0042.
APA	Chan, C. L., Anitescu, C., Zhang, Y., & Rabczuk, T. (2017). Two and Three Dimensional Image Registration Based on B-Spline Composition and Level Sets. Communications in Computational Physics, 21(2), 600–622. Global Science Press. Retrieved from https://doi.org/10.4208%2Fcicp.oa-2016-0042
BibTeX	@article{Chan_2017, doi = {10.4208/cicp.oa-2016-0042}, url = {https://doi.org/10.4208%2Fcicp.oa-2016-0042}, year = 2017, month = {feb}, publisher = {Global Science Press}, volume = {21}, number = {2}, pages = {600--622}, author = {Chiu Ling Chan and Cosmin Anitescu and Yongjie Zhang and Timon Rabczuk}, title = {Two and Three Dimensional Image Registration Based on B-Spline Composition and Level Sets}, journal = {Communications in Computational Physics} }