Bilateral filter evaluation based on exponential kernels

Proceedings - International Conference on Pattern Recognition

Volumn , Issue , 2012, Pages 258-261

  Al Ismaeil, Kassem ^a   Aouada, Djamila ^a   Ottersten, Bjorn ^a   Mirbach, Bruno ^b  

^a UNIVERSITY OF LUXEMBOURG   (Luxembourg)

^b IEE S A   (Luxembourg)

Author keywords

[No Author keywords available]

Indexed keywords

BILATERAL FILTERS; EXPONENTIAL KERNELS; GAUSSIAN KERNEL FUNCTIONS; GAUSSIANS; KERNEL FUNCTION; NOISY IMAGE; OPTIMAL PARAMETER; SMOOTHING EFFECTS; UNBIASED RISK ESTIMATES;

PATTERN RECOGNITION;

RISK PERCEPTION;

EID: 84874575649     PISSN: 10514651     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (8)

1. M. K. D. V. Ville. Sure-based non-linear means. Transactions on image processing, 20:2683-2690, 2011.
2. M. Elad. On the origin of bilateral filter and ways to improve it. IEEE Transactions on Image Processing, (10).
3. S. Farsiu, D. Robinson, M. Elad, and P. Milanfar. Fast and robust multi-frame super-resolution. IEEE TIP, 13:1327-1344, 2003.
4. M. U. S. Ramani, T. Blu. Monte-carlo sure: a blackbox optimization of regularization parameters for general denoizing algorithm. Transactions on image processing, 17:1540-1554, 2008.
5. V. Solo. Sure-fired way to choose smoothing parameters in ill-conditioned inverse problems. Int. Conf. Image Processing, III:89-92, 1996.
6. C. Stein. Estimation of the mean of multivariate normal distribution. Ann. Statist., 9:1135-1151, 1981.
7. C. Tomasi and R. Manduchi. Bilateral filtering for gray and color images. ICCV, pages 836-846, 1998.
8. C. Yonina. Generalized sure for exponential families applications to regularization. Transactions on signal processing, 57:471-481, 2009.