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Image resampling between orthogonal and hexagonal lattices

Dimitri Van De Ville, Rik Van de Walle UGent, Wilfried Philips UGent and Ignace Lemahieu UGent (2002) 2002 INTERNATIONAL CONFERENCE ON IMAGE PROCESSING, VOL III, PROCEEDDINGS. p.389-392
abstract
Resampling techniques are commonly required in digital image processing systems. Many times the classical interpolation functions are used, i.e., nearest-neighbour interpolation and bilinear interpolation, which are prone to the introduction of undesirable artifacts due to aliasing such as moire patterns. This paper presents a novel approach which minimizes the loss of information, in a least-squares sense, while resampling between orthogonal and hexagonal lattices. Making use of an extension of 2D splines to hexagonal lattices, the proper reconstruction function is derived. Experimental results for a printing application demonstrate the feasibility of the proposed method and are compared against the classical techniques.
Please use this url to cite or link to this publication:
author
organization
year
type
conference (proceedingsPaper)
publication status
published
subject
keyword
INTERPOLATION
in
2002 INTERNATIONAL CONFERENCE ON IMAGE PROCESSING, VOL III, PROCEEDDINGS
pages
389 - 392
publisher
IEEE
place of publication
New York, NY, USA
conference name
IEEE International Conference on Image Processing
conference location
Rochester, NY, USA
conference start
2002-09-22
conference end
2002-09-25
Web of Science type
Article
Web of Science id
000185328900098
ISBN
0-7803-7622-6
DOI
10.1109/ICIP.2002.1038987
language
English
UGent publication?
yes
classification
P1
id
403401
handle
http://hdl.handle.net/1854/LU-403401
date created
2008-05-14 16:22:00
date last changed
2017-01-02 09:52:23
@inproceedings{403401,
  abstract     = {Resampling techniques are commonly required in digital image processing systems. Many times the classical interpolation functions are used, i.e., nearest-neighbour interpolation and bilinear interpolation, which are prone to the introduction of undesirable artifacts due to aliasing such as moire patterns. This paper presents a novel approach which minimizes the loss of information, in a least-squares sense, while resampling between orthogonal and hexagonal lattices. Making use of an extension of 2D splines to hexagonal lattices, the proper reconstruction function is derived. Experimental results for a printing application demonstrate the feasibility of the proposed method and are compared against the classical techniques.},
  author       = {Van De Ville, Dimitri and Van de Walle, Rik and Philips, Wilfried and Lemahieu, Ignace},
  booktitle    = {2002 INTERNATIONAL CONFERENCE ON IMAGE PROCESSING, VOL III, PROCEEDDINGS},
  isbn         = {0-7803-7622-6},
  keyword      = {INTERPOLATION},
  language     = {eng},
  location     = {Rochester, NY, USA},
  pages        = {389--392},
  publisher    = {IEEE},
  title        = {Image resampling between orthogonal and hexagonal lattices},
  url          = {http://dx.doi.org/10.1109/ICIP.2002.1038987},
  year         = {2002},
}

Chicago
Van De Ville, Dimitri, Rik Van de Walle, Wilfried Philips, and Ignace Lemahieu. 2002. “Image Resampling Between Orthogonal and Hexagonal Lattices.” In 2002 INTERNATIONAL CONFERENCE ON IMAGE PROCESSING, VOL III, PROCEEDDINGS, 389–392. New York, NY, USA: IEEE.
APA
Van De Ville, Dimitri, Van de Walle, R., Philips, W., & Lemahieu, I. (2002). Image resampling between orthogonal and hexagonal lattices. 2002 INTERNATIONAL CONFERENCE ON IMAGE PROCESSING, VOL III, PROCEEDDINGS (pp. 389–392). Presented at the IEEE International Conference on Image Processing, New York, NY, USA: IEEE.
Vancouver
1.
Van De Ville D, Van de Walle R, Philips W, Lemahieu I. Image resampling between orthogonal and hexagonal lattices. 2002 INTERNATIONAL CONFERENCE ON IMAGE PROCESSING, VOL III, PROCEEDDINGS. New York, NY, USA: IEEE; 2002. p. 389–92.
MLA
Van De Ville, Dimitri, Rik Van de Walle, Wilfried Philips, et al. “Image Resampling Between Orthogonal and Hexagonal Lattices.” 2002 INTERNATIONAL CONFERENCE ON IMAGE PROCESSING, VOL III, PROCEEDDINGS. New York, NY, USA: IEEE, 2002. 389–392. Print.