Dual Norms and Image Decomposition Models

Author:

Aujol Jean-Fran�ois,Chambolle Antonin

Publisher

Springer Science and Business Media LLC

Subject

Artificial Intelligence,Computer Vision and Pattern Recognition,Software

Reference21 articles.

1. Adams, R. 1975. Sobolev Spaces. Pure and applied Mathematics. Academic Press, Inc.

2. Ambrosio, L., Fusco, N., and Pallara, D. 2000. Functions of Bounded Variations and Free Discontinuity Problems. Oxford mathematical monographs. Oxford University Press.

3. Aubert, G. and Kornprobst, P. 2002. Mathematical Problems in Image Processing, vol. 147 of Applied Mathematical Sciences. Springer-Verlag.

4. Aujol, J.F., Aubert, G., Blanc-Féraud, L., and Chambolle, A. 2003. Decomposing an image: Application to SAR images. In: Scale-Space ?03, vol. 2695 of Lecture Notes in Computer Science, pp. 297?312.

5. Aujol, J.F., Aubert, G., Blanc-Féraud, L., and Chambolle, A. 2005. Image decomposition into a bounded variation component and an oscillating component. Journal of Mathematical Imaging and Vision, 22(1).

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