Paper title: A NEW PARTIAL DIFFERENTIAL EQUATION-BASED APPROACH FOR 3D DATA DENOISING AND EDGE PRESERVING
Author(s): SORIN POP, OLIVIER LAVIALLE, ROMULUS TEREBES, MONICA BORDA,
Abstract: This paper focuses on the denoising and enhancing of 3D data. Our aim is to denoise
the 3D blocks without blurring relevant details such as edges. In order to achieve this
task, we propose a new 3D tensor diffusion process based on the classical Coherence
Enhancement Diffusion (CED) proposed by Weickert. The framework relies on the
computation of a tensor providing information on the local orientation of structures.
Then, the process is steered according to this directional information. In addition, the
smoothing effect is adjusted according to a confidence measure that takes into account
the regularity of the local structure. Through applications samples we will show the
efficiency of our method on synthesized 3D data.
Keywords: 3-D filtering, Anisotropic diffusion, Confidence measure, Structure
tensor. Year: 2007 | Tome: 52 | Issue: 4 | Pp.: 407-418
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