scholarly journals Non-linear Aggregation of Filters to Improve Image Denoising

Author(s):  
Benjamin Guedj ◽  
Juliette Rengot
Information ◽  
2020 ◽  
Vol 11 (6) ◽  
pp. 323
Author(s):  
Christos Koutlis ◽  
Manos Schinas ◽  
Symeon Papadopoulos ◽  
Ioannis Kompatsiaris

Estimating and analyzing the popularity of an entity is an important task for professionals in several areas, e.g., music, social media, and cinema. Furthermore, the ample availability of online data should enhance our insights into the collective consumer behavior. However, effectively modeling popularity and integrating diverse data sources are very challenging problems with no consensus on the optimal approach to tackle them. To this end, we propose a non-linear method for popularity metric aggregation based on geometrical shapes derived from the individual metrics’ values, termed Geometric Aggregation of Popularity metrics (GAP). In this work, we particularly focus on the estimation of artist popularity by aggregating web-based artist popularity metrics. Finally, even though the most natural choice for metric aggregation would be a linear model, our approach leads to stronger rank correlation and non-linear correlation scores compared to linear aggregation schemes. More precisely, our approach outperforms the simple average method in five out of seven evaluation measures.


2012 ◽  
Vol 6-7 ◽  
pp. 700-703
Author(s):  
Weng Cang Zhao ◽  
Fan Wang

In order to improve the effect of face image denoising, this paper put forward several face image denoising methods based on partial differential equations, including P-M non-linear diffusion equations and fourth-order partial differential equations. We use those two methods by establishing non-linear diffusion equations and fourth-order anisotropic diffusion partial differential equation. The P-M non-linear diffusion denoising method can remove noise in intra-regions sufficiently but noise at edges can not be eliminated successfully and line-like structures can not be held very well.While the fourth-order partial differential equations denoising can retain the local detail characteristics of the original face image. Finally, through the experimental results we can see the effect of the fourth-order partial differential equations denoising is better, which makes the later face image processing more accurate and promotes the development of face image processing.


2021 ◽  
Vol 426 ◽  
pp. 147-161
Author(s):  
Chuncheng Wang ◽  
Chao Ren ◽  
Xiaohai He ◽  
Linbo Qing

Sign in / Sign up

Export Citation Format

Share Document