Selected Applications of Scale Spaces in Microscopic Image Analysis

1. Duits, R., M. Felsberg, L. Florack, B. Platel. Alpha-Scale Spaces on a Bounded Domain. – Scale Space Methods in Computer Vision. Springer, 2003, pp. 494-510.10.1007/3-540-44935-3_34Search in Google Scholar

2. Huang, F., F. Liu. The Space-Time Fractional Diffusion Equation with Caputo Derivatives. – J. Appl. Math. and Computing, Vol 1-2, 2005, pp. 179-190.10.1007/BF02935797Search in Google Scholar

3. Iijima, T. Theory of Pattern Recognition. – Electronics and Communications in Japan, Tokyo, 1963, pp. 123-134.Search in Google Scholar

4. Mainardi, F., Y. Luchko, G. Pagnini. The Fundamental Solution of the Space-Time Fractional Diusion Equation. – Fract. Calc. Appl. Anal., Vol. 4, 2001, No 2, pp. 153-192.Search in Google Scholar

5. Mallat, S., S. Zhong. Characterization of Signals from Multiscale Edges. – Vol. 14, 1992, No 7, pp. 710-732.10.1109/34.142909Search in Google Scholar

6. Marr, D., E. Hildreth. Theory of Edge Detection. – In: Proc. R. Soc. Lond. B, Vol. 207, 1980, pp. 187-217.10.1098/rspb.1980.00206102765Search in Google Scholar

7. Pauwels, E. J., L. J. Van Gool, P. Fiddelaers, T. Moons. An Extended Class of Scale-Invariant and Recursive Scale Space Filters. – IEEE Trans. Pattern Analysis and Machine Intel., Vol 17, 1995, No 7, pp. 691-701.10.1109/34.391411Search in Google Scholar

8. Weickert, J. Anisotropic Diffusion in Image Processing. ECMI Series. Stuttgart, Teubner-Verlag, 1998.Search in Google Scholar

9. Witkin, A. P. Scale-Space Filtering. – In: Proc. of 8th Int. Joint Conf. Artificial Intelligence (IJCAI’83), Vol. 2, 8-12 August 1983, pp. 1019-1022.Search in Google Scholar