Nearest neighbor value interpolation

From HandWiki

In mathematics applied to computer graphics, nearest neighbor value interpolation is an advanced method of image interpolation.[citation needed] This method uses the pixel value corresponding to the smallest absolute difference when a set of four known value pixels has no mode. Proposed by Olivier Rukundo in 2012 in his PhD dissertation,[1] the first work [2]presented at the fourth International Workshop on Advanced Computational Intelligence,[3] was based only on the pixel value corresponding to the smallest absolute difference[4] to achieve high resolution and visually pleasant image. This approach was since upgraded to deal with a wider class of image interpolation artefacts which reduce the quality of image, and as a result, several future developments have emerged, drawing on various aspects of the pixel value corresponding to the smallest absolute difference.

References

  1. "China National Knowledge Infrastructure". http://cdmd.cnki.com.cn/Article/CDMD-10487-1012361696.htm. Retrieved May 9, 2012. 
  2. Rukundo, Olivier; Wu, Kaining; Cao, Hanqiang (October 2011). "Image interpolation based on the pixel value corresponding to the smallest absolute difference". The Fourth International Workshop on Advanced Computational Intelligence. pp. 432–435. doi:10.1109/IWACI.2011.6160045. ISBN 978-1-61284-374-2. https://ieeexplore.ieee.org/document/6160045. Retrieved September 30, 2022. 
  3. "IWACI 2011". Archived from the original on August 3, 2012. https://archive.today/20120803062910/http://www.iwaci.org/iwaci2011/. Retrieved October 19, 2011. 
  4. Rukundo, Olivier; Wu, Kaining; Cao, Hanqiang (2011). "Image interpolation based on the pixel value corresponding to the smallest absolute difference". The Fourth International Workshop on Advanced Computational Intelligence. pp. 432–435. doi:10.1109/IWACI.2011.6160045. ISBN 978-1-61284-374-2. http://www.mendeley.com/research/image-interpolation-based-pixel-value-corresponding-smallest-absolute-difference/. Retrieved May 17, 2012.