mirage

Noise removal using smoothed normals and surface fitting.

DSpace/Manakin Repository

 

Search DR-NTU


Advanced Search Subject Search

Browse

My Account

Noise removal using smoothed normals and surface fitting.

Show full item record

Title: Noise removal using smoothed normals and surface fitting.
Author: Lysaker, Marius.; Osher, Stanley.; Tai, Xue Cheng.
Copyright year: 2004
Abstract: In this work, we use partial differential equation techniques to remove noise from digital images. The removal is done in two steps.We first use a total-variation filter to smooth the normal vectors of the level curves of a noise image. After this, we try to find a surface to fit the smoothed normal vectors. For each of these two stages, the problem is reduced to a nonlinear partial differential equation. Finite difference schemes are used to solve these equations. A broad range of numerical examples are given in the paper.
Subject: DRNTU::Science::Mathematics::Applied mathematics::Numerical analysis.DRNTU::Engineering::Computer science and engineering::Computing methodologies::Image processing and computer vision.
Type: Journal Article
Series/ Journal Title: IEEE Transaction on Image Processing.
School: School of Physical and Mathematical Sciences
Rights: IEEE Transection on image processing @copyright 2004 IEEE. The journal's website is located at http://ieeexplore.ieee.org/xpl/freeabs_all.jsp?arnumber=1331446.
Version: Published version

Files in this item

Files Size Format View
lysaker-osher-tai-04.pdf 7.026Mb PDF View/Open
   

SFX Query

- Get published version (via NTU subscribed resources)
   

This item appears in the following Collection(s)

Show full item record

Statistics

Total views

All Items Views
Noise removal using smoothed normals and surface fitting. 256

Total downloads

All Bitstreams Views
lysaker-osher-tai-04.pdf 107

Top country downloads

Country Code Views
China 39
Singapore 18
Russian Federation 11
Japan 7
United States of America 7

Top city downloads

city Views
Singapore 18
Beijing 10
Jinan 5
Querétaro 5
Mountain View 4